CONFORMATIONAL ANALYSIS OF SUBSTITUTED PHENYLACETALDEHYDES BY NUCLEAR MAGNETIC RESONMCE SPECTROSCOPY Thesis for the Degree of Ph. D. MICHIGAN STATE UNIVERSITY DONALD WILLIAM BUSHMAN 1 97 1 J‘JC‘: N LIBRA It, 3. ‘j ‘MichiganStatc University This is to certify that the thesis entitled Conformational Analysis of Substituted PhenyZacetaZdehydes by Nuclear Magnetic Resonance Spectroscopy presented by Donald W ZZiam Bushman has been accepted towards fulfillment of the requirements for [f Kim/s1; Major professor G. J. Karabatsos Date 29 JulyJ 1.971 ABSTRACT CONFORMATIONAL ANALYSIS OF SUBSTITUTED PHENYLACETALDEHYDES BY NUCLEAR MAGNETIC RESONANCE SPECTROSCOPY By Donald William Bushman Nuclear magnetic resonance spectroscopy has been used in the conform- ational analysis of substituted phenylacetaldehydes. The time averaged vicinal spin-spin coupling constants between the aldehydic and a-protons of phenylacetaldehyde, pfmethylphenylacetaldehyde, p;methoxyphenylacetal- hyde, pfchlorophenylacetaldehyde, 2,6-dichlorophenylacetaldehyde, and phenylmercaptoacetaldehyde were studied at 60 MHz as a function of temperature and solvent. The data for the substituted phenylacetaldehydes were interpreted in terms of conformations I and II, in which a single bond eclipses the carbonyl group. The analysis of the data led to the following conclusions for the substituted phenylacetaldehydes. l) Conform- H 0 R 0 // \ // \ ation II has a lower enthalpy than I in solvents of high dielectric constant, 2) as the dielectric constant of the solvent is increased the stability of II relative to I increases, 3) the free energy differences for Donald William Bushman I 3 II are solvent dependent, being more negative in solvents of high dielectric constant, and 4) local dipole-dipole interactions are more important in determining rotamer stability than overall dipole-dipole interactions. The following conclusions were drawn for phenylmercaptoacetaldehyde. l) Conformation I is favored by enthalpy relative to II in all solvents studied, 2) as the dielectric constant of the solvent is increased the stability of 1 relative to II decreases, 3) the free energy differences for I 3 II are solvent dependent, being more positive in solvents of low dielectric constant, and 4) the local dipole-dipole interactions are more important in determining rotamer stability than overall dipole- dipole interactions. Chemical shifts of the aldehydic and methylenic protons were also measured in conjunction with the coupling constants. It was found that the chemical shift results are in agreement with a recent model for the anisotropy of the carbonyl group. These data also reinforce the conclusion derived from the coupling constant data concerning the stability of the rotamers, I and II. CONFORMATIONAL ANALYSIS OF SUBSTITUTED PHENYLACETALDEHYDES BY NUCLEAR MAGNETIC RESONANCE SPECTROSCOPY By Donald William Bushman A THESIS Submitted to Michigan State University in partial fulfillment of the requirements for the degree of DOCTOR OF PHILOSOPHY Department of Chemistry I971 TO MOM AND DAD AND M, P, K, A, B, J,P,C,N,J,.. ii ACKNOWLEDGMENTS The author wishes to express his sincere appreciation to Professor G. J. Karabatsos for his help, patience, and friendship during the course of this investigation. He also wishes to thank Professor Karabatsos and the members of his research group for many stimulating conversations, especially those outside the world of chemistry. The author also wishes to express his appreciation to the Department of Chemistry of Michigan State University for providing the opportunity to gain teaching experience and the National Science Foundation for financial assistance. Finally, the author would like to thank Local Board No. 76 for ensuring the author's employment in spite of the present economic conditions, Army ROTC for providing two all expense paid summer vacations in the sun, Ronald Erlich for provocative discussions on sex and the single American female, Joseph McGrath for his collaboration on experiments concerning the effects of ethanol on homo sapiens, and women in general, who appear to be the waste of an otherwise good rib. A special thanks to the author's parents, without whom the author and this work would have been virtually impossible. Die Gedanken sind frei! Wer kann sie erraten? Sie fliehen vorbei wie nachtliche Schatten. Kein Mensch kann sie wissen, kein Jager erschiessen, es bleibet dabei: Die Gedanken sind frei! Volksweise aus der Schweiz um l815 iv TABLE OF CONTENTS INTRODUCTION ............................ l RESULTS .............................. 5 A. Spin-Spin Coupling Constants ............... 5 B. Chemical Shifts ...................... l9 DISCUSSION ............................ 29 A. Spin-Spin Coupling Constants ............... 3l B. The Effect of Solvent Polarity on Rotamer Stabilities . . .41 C. Chemical Shifts ...................... 47 EXPERIMENTAL ............................ 49 A. Reagents and Compounds .................. 49 B. Solvents ......................... 49 C. Synthesis ......................... 49 I. prethylphenylacetaldehyde .............. 49 II. prethoxyphenylacetaldehyde .............. 50 III. p;Chlorophenylacetaldehyde .............. 5l IV. 2, 6- Dichlorophenylacetaldehyde ............ 5l V. Phenylmercaptoacetaldehyde .............. 52 D. N. M. R. Spectra ...................... 53 REFERENCES ............................. 54 LIST OF TABLES Table Page I. Vicinal Spin-Spin Coupling Constants, in Hz, of Substituted Phenylacetaldehydes and Phenylmercaptoacetaldehyde ..... 6 II. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant of Phenylacetaldehyde .............. 111. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant of pyMethylphenylacetaldehyde .......... 8 IV. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant of prethoxyphenylacetaldehyde .......... 9 V. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant of pyChlorophenylacetaldehyde .......... l0 VI. Temperature Dependence of the Vicinal Spin—Spin Coupling Constant of 2,6-Dichlorophenylacetaldehyde ........ ll VII. Temperature Dependence of the Vicinal Spin—Spin Coupling Constant of Phenylmercaptoacetaldehyde .......... l2 VIII. Solvent Dependence of the Chemical Shifts of Substituted Phenylacetaldehydes and Phenylmercaptoacetaldehyde . . . . 20 IX. Temperature Dependence of the Chemical Shifts of Phenylacetaldehyde .................... 22 X. Temperature Dependence of the Chemical Shifts of prethylphenylacetaldehyde ................ 23 XI. Temperature Dependence of the Chemical Shifts of p;Methoxyphenylacetaldehyde ................ 24 XII. Temperature Dependence of the Chemical Shifts of pyChlorophenylacetaldehyde ................ 25 XIII. Temperature Dependence of the Chemical Shifts of 2,6-Dichlorophenylacetaldehyde .............. 27 XIV. Temperature Dependence of the Chemical Shifts of Phenylmercaptoacetaldehyde ................ 29 XV. Solvent Dependence of the Relative Rotamer Populations of Substituted Phenylacetaldehydes .............. 34 vi XVI. Solvent Dependence of the Free Energy Differences, AG°, Between Rotamers of Substituted Phenylacetaldehydes . . . . 35 XVII. Solvent Dependence of the Enthalpy Differences, AH°, Between Rotamers of Substituted Phenylacetaldehydes . . . . 37 XVIII. Solvent Dependence of the Relative Rotamer Populations of Phenylmercaptoacetaldehyde ............... 38 XIX. Solvent Dependence of the Free Energy Difference, AG°, and the Enthalpy Difference, AH°, Between Rotamers of Phenylmercaptoacetaldehyde ................ 39 vii LIST OF FIGURES Figure Page I. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant for Phenylacetaldehyde ............... l3 2. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant for prethylphenylacetaldehyde ........... l4 3. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant for p;Methoxyphenylacetaldehyde .......... l5 4. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant for p;Chlor0phenylacetaldehyde .......... l6 5. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant for 2,6-Dichlorophenylacetaldehyde ......... l7 6. Temperature Dependence of the Vicinal Spin-Spin Coupling Constant for Phenylmercaptoacetaldehyde ........... l8 viii INTRODUCTION Many techniques have been used in the investigation of rotational isomerism about carbon-carbon single bonds. Particular attention has been paid to the relative stabilities of rotamers in systems such as I. The relative stabilities of rotamers £3 and go, and 3 have been studied with respect to rotation about the carbon-carbon bond joining the X I. Y sp2 and sp3 hybridized carbons as a function of X, Y, and R. These in- vestigations include Raman and infrared studies of a-haloacetones H X \ /\ //”\ // (I \ {I \ ,I \ Y H Y H H Y a 2b ’VL "Vb 8w (l,2,3), haloacetylhalides (4,5), and a-haloacetaldehydes (6); microwave studies of acetaldehyde (7), acetone (8), pr0pionaldehyde (9), fluoroacetyl fluoride (l0), and olefins (ll,12); electron defraction studies of aliphatic ketones (l3) and aldehydes (l4,l5,l6); and l 2 nuclear magnetic resonance studies of ketones (l7), 3-substituted pr0pylenes (18-22), hydrazones (23,24,25), and aldehydes (26-31). Several basic factors have been proposed to explain the results of many of these investigations. Included among these factors are nonbonded (attractive and repulsive), dipole-dipole, dipole-induced dipole, and electrostatic interactions. Thus, nonbonded repulsions between R and Y as well as electrostatic dipole-dipole interactions in rotamers 2a and 2p have been used to explain the different 2(a and p)/3 ratios in chloroacetone (l) and chloroacetyl chloride (4). In agreement with this hypothesis are reports using I.R. techniques (6.28). that chloroacetaldehyde exists essentially in conformation 2, conformer 2 being about 300-l500 cal/mole more stable than 3 according to AH° values. However, N.M.R. results (28) have shown 3 to be more stable than 2. It has been shown (29) that in nonpolar solvents g for dichloroacetaldehyde is about 300 cal/mole more stable than 3 according to AH° values. In polar solvents, however, dipole- dipole interactions become sufficiently important in dichloroacetaldehyde to make 3 more stable than 2 by 4SO-l4OO cal/mole according to AH° values. Since both conformers g and 3 are present in chloroacetone, it might be concluded that nonbonded interactions between R and Y significantly affect the relative stabilities of 2 and 3. In contrast, nonbonded interactions play minor roles on the stabilities of rotamers of aldehydic systems (X = 0, Y = H, and R = alkyl or aryl) (27). For example, AH° for g z 3 is -800 and -500 cal/mole when R is methyl or isoprOpyl, respectively. When R is methyl, less than 200 cal/mole of the 800 cal/mole is due to nonbonded repulsions. Nonbonded repulsions only become significant when R is t:butyl, in which case 2 is favored over 3 by 250 cal/mole. 3 Although for discussion purposes the threefold barrier to rotation is considered and Spoken of as having perfectly eclipsed minimum energy conformations, we recognize that N.M.R. techniques cannot detect small deviations in the dihedral angle (27,32). Previous work (30) has indicated that dipole-induced dipole interactions do not play major roles in determining the relative stabilities of 4a, 4b, and 5. However, since dipole-dipole interactions may be significant and since logical substrate choices such as chloro- and bromoacetaldehydes suffer from nonbonded interactions, it is interesting to study the rotational isomerism in substituted phenyl- acetaldehydes to see the effect of such substitution on the relative H O H O \ / \ //° \ // A \ {I \ \ H R H H H H 4a 4b 5 «A. mm .b stabilities of 4 and 5. Two possibilities immediately come to mind: I) that the dipole of the entire group, R, (i,e,, phenyl and substituent) will affect the relative stabilities of 4 and 5 or 2) that only local dipole-dipole interactions are important and therefore, substitution should not greatly affect the relative stabilities of 4 and Q. The effect of the anisotropy of the carbonyl group has been the subject of investigations in recent years (33.34). A model, Q, described by Jackman (35) has been widely accepted; however, a more 4 refined model, 1, has recently been suggested (36). In order to 7 'L 6 m determine the agreement of the newer model, 1, with experimental results, the chemical shifts of the substituted phenylacetaldehydes and phenylmercaptoacetaldehyde were also measured. RESULTS A. Spin-Spin Coupling Constants The vicinal spin-spin coupling constants for the substituted phenylacetaldehydes and phenylmercaptoacetaldehyde are summarized in Table I. The coupling constants were measured in 5% (vol./vol. for liquids or wt./wt. for solids) solutions in the various solvents and are an average of six to ten measurements with a precision of :0.03 Hz. They were checked for accuracy against the known values (26,37) of acetaldehyde; 2.85, 2.88, and 2.90 Hz at 36, O, and -30°, respectively. The coupling constants of the phenylacetaldehydes proved to be smaller than those of acetaldehyde, as are those of monosubstituted alkyl acetaldehydes (27). These decreased with increasing dielectric constant of the solvent, except in the case of 2,6-dichlorOphenylacetalde- hyde which behaved erratically. In contrast, the coupling constants for phenylmercaptoacetaldehyde were larger than those of acetaldehyde and again decreased with increasing solvent dielectric constant. The temperature dependence of the coupling constants are given in Tables II, III, IV, V, VI, and VII. Plots of the coupling constants versus temperature are given in Figs. l, 2, 3, 4, 5, and 6. The coupling constant of phenylacetaldehyde decreased with increasing temperature in cyclohexane and decalin, was constant in ethyl ether, and increased in methylene bromide, dimethyl formamide, and benzonitrile. As may be seen in Fig. l, the coupling constant for phenylacetaldehyde becomes independent of temperature at a value of 2.40 Hz. 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In pfmethoxyphenylacetaldehyde, the coupling constant remained constant in ethyl ether and tetrahydrofuran, but increased with increasing temperature in methylene bromide, dimethyl formamide, and benzonitrile. It also becomes temperature independent at a value of 2.40 Hz as seen in Fig. 3. The coupling constants for pfchlorOphenyl- acetaldehyde and 2,6-dichlorophenylacetaldehyde increased with increasing temperature in all solvents studied. The coupling constant of p;chlorophenylacetaldehyde appears to become temperature independent at 2.20 Hz as shown in Fig. 4. The coupling constant for 2,6-dichloro- phenylacetaldehyde is considerably smaller than those of the other phenylacetaldehydes and appears to become temperature independent at l.35 Hz as shown in Fig. 5. The coupling constant for phenylmercapto- acetaldehyde decreased with increasing temperature in all solvents studied, except in dimethyl formamide, where it remained constant. The coupling becomes temperature independent at 2.75 Hz, Fig. 6. B. Chemical Shifts Summarized in Table VIII are the solvent dependencies of the chemical shifts of the aldehydic and methylenic protons of the substituted phenylacetaldehydes and phenylmercaptoacetaldehyde. The chemical shifts were measured in 5% (vol./vol. for liquids or wt./wt. for solids) solutions using tetramethylsilane as an internal standard. The values were calibrated at a sweep width of lOOO Hz using a known sample of tetramethylsilane (0.0 Hz), cyclohexane (86.0 Hz), acetone (l26.7 Hz), l,l,l-trichloroethane (l64.0 Hz), dioxane (2l7.0 Hz), methylene chloride (3T8.0 Hz), and chloroform (439.8 Hz). 20 ..C_ CC CC_C>C .couocq chm_>:ums asp co CNNCC Pmuwsmcuu .Copoca owuxzmupm on» mo Cemgm quwemzuu .omm um mcowuapom Nmn .mucmcmmmc Pmccmucw CC WZHC CNN CNC _CN CCC mNNN CCC NPN CCC C_N CCC CNN CCC ZCCICC CCC CCC NCN CCC mCNN CCC CNN CCC NNN CCC CICZNACICC CCN CCC CCNACICC C_N CNC CCC CNN CCC C_N CCC CNN NCC CNN CCC NCCNIC CNC CNC CCC NNC NIH CNC _CC _CC CNC CNC . CNC CNANICCICV CCN CCC CCN CNC CCN CNC CCN CNN CCN CNC CC_CCCC-CCCLC CCN NCC CNN CNC NCN CNC CCN NNC NCN CNC CCCXCCC_CNC CNI C_I CNI C_I CNI C_I CNI C_I CNI C_I CNI C_I CCCC>_CC CICNICCCC CICNICCCN_C-C.N CICNICCC_Cnm CICNICCNCCICCN CICNICCCCICLN CICNICCC mnxcmupmumum -opamocmerxcmcs CCC mmuxcmu_mumum_xcmca Cmpzpwpmnzm mo Cmumwsm FCqumcu mcp No mucmncmamo N:m>_om .HHH> CFCCH 2l The chemical shifts of the aldehydic and methylenic protons moved to lower fields as the solvent polarity increased. Those of the methylenic protons, however, underwent a much larger change than those of the aldehydic proton in all compounds studied, except 2,6-dichloro- phenylacetaldehyde. The temperature dependence of the chemical shifts of the phenylacetaldehydes is given in Tables IX, X, XI, X11, and XIII. With increasing temperature, the chemical shifts of the methylenic protons of the parafsubstituted phenylacetaldehydes remained constant or were shifted downfield in solvents of low dielectric constant and upfield in those of high dielectric constant. The chemical shifts of the aldehydic protons remained constant or were shifted downfield with increasing temperature. For 2,6-dichlorophenylacetaldehyde, the chemical shifts of the methylenic protons and of the aldehydic proton were shifted upfield with increasing temperature, regardless of solvent dielectric constant. The temperature dependence of the chemical shifts of phenylmercapto- acetaldehyde is given in Table XIV. With increasing temperature, the chemical shift of the methylenic protons moved downfield in solvents of low dielectric constant and upfield in those of high dielectric constant. 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CCCC>_CC CmuxcmnFCCCCCCCCCCCCLCCCUum Co mpmrzm CCCCECCU on» Co wocmucmqmo CLCCCLCCECC .HHx CCCCC .oom CC mspm>u .CcowuzpoC N C .CLCCCCCC chcmpcw CC mzem C_N CNN CNN NNN CNN NIC CCC NCC CCC CCC NCC CCC CIC ZCCICC CNN CNN NCN NCN NIC Mm CCC CCC CCC CCC CCC CCC CCC CCC CIC CICZNACICV C_N _NN CNN NNN CNN CNN NIC NCC CCC CCC CCC NCC CCC CCC CIC NCCNIC OONP GOG COO 0mm om— oO om_.l OOMI Hcm>FOm n Aumzcwpcouv .HHx m—nmh 7 2 N CCN CCN CCN NCN CC NCC CCC CCC CCC NCC CIC CCCIC NIC NNC CNC CCC CNC NCC NCC CIC CCC NIC _CC CCC CCC NCC NCC CIC CNANCCCICC CCN CCN CCN CCN NCN NIC NNC CNC CNC CNC CNC CIC C_CC CCN CCN CCN CCN NCN CCN CCN CCN NCN CCN NIC CCC CNC NNC CNC CNC CNC CNC CNC CNC CNC CCC CCCComuummmum UNCN NCN CCN CCN NIC CCNC CNC CNC CNC CIC wcmxmcopuxo oCC_ .CC_ .CN_ .CC .CC oCC .C_ oC .CC- oCC. CCcm>CCC C CUCCCCCCCCCCFCCCCCOLCCCUCQ-C.N Co CCCCCm FCUCECCU on» Co mocmucmawm mczuwgmasmp .HHHx m_CCC 28 .oCC CC CCCCCC .CCCCCC_CC CC .CLCCCCCC FCCLCCCC CC CECC C CCN CCN CCN _CN _CN NCN NIC CNC CCC NCC CCC CCC CCC CIC ZCCICC CCN NIC CCC CCC CCC CCC NCC NCC CCC CCC CIC CICZNACICC CCN NCN NCN CCN CCN NIC CCC CCC CCC CCC CCC CIC CCNACICC CCN NIC FCC CNC CCC CCC CCC CCC NCCNCC NCN NIC CNC CCC CCC CCC CCC CCC CCC CIC NCCNIC oCC_ .CC_ .CN_ .CC oCC oCC .C_ oC oCC- oCC- CCC>CCC Aumscwpcouv .HHHx wFCCH 29 N CC CNC CNC CCC CCC CCC CCC CCC CCC NCC CNC CCC CCC CCC CCC CCC CNANCCCCCC CCN CCN CCN _CN CCN CCN _CN CCC NCC NCC NCC NCC CCC NCC _CC CCC CCC CCC :_. PmumUImCMLv UCCN CCN CCN CC_ NCC CNCC NCC NCC CCC CCC CCmezoFuCo oCN_ .CC oCC .CC .C_ oC OCC- .CC- CCCm>_CC CmuxgmuFCumoCouCCCLmEFCCCCC Co Cpewcm FCCCECCQ mcp mo mocmucmawa CLCCCCCCECH .>Hx m_CCH .oCC CC CC_C>C .CCCCCC—OC NCC .mocwcmemg FCccchC CC CZCC 3O C_N NCN CCN CNN CNN NNN NCC CCC CNC NNC CNC CNC CNC CCC CCCCCC _CN CCN CCN NCN CCN CCN NCC CNC CNC CCC CNC CNC CNC CNC CCC CCCCNACCCC N_N C_N CCN N_N _NN CCN CNN NCC CNC CNC CNC CNC CNC _NC CCC CCC NCCNCC oCN_ .CC .CC .CC .C_ CC .C_- oCC. CCCm>CCC ACCCCCCCCCC .CCx CCCCC DISCUSSION A. Spin-Spin Coupling Constants The data in Tables I, II, III, IV, V, VI, and VII have been interpreted in terms of an equilibrium between rotamers 4 and 5. It is assumed that J > J , where J t g t is the gauche. The observed coupling constant would be temperature is the trans coupling constant and J9 independent if 4a, 4b, and 5 were isoenergetic. If 4a were more stable \ //“\ IX // A \ A \ A \ H R H R H H H H H 4a 4b \ ,q, ’ \J’\, 801 than 5, the observed vicinal coupling constant would decrease with increasing temperature; conversely, it would increase with increasing temperature if 4a were less stable than 5. The following conclusions can be drawn from the temperature dependence of the spin-spin coupling constants of the aldehydes investigated: l) The rotamers of phenyl- acetaldehyde are isoenergetic (i,g,, no change in the observed coupling with temperature) in solvents of low dielectric constant. However, in solvents of high dielectric constant, the most stable rotamer is 5. 2) In solvents of low dielectric constant, rotamer 43 of pfmethylphenyl— 3l 32 acetaldehyde is more stable than’5. In solvents of intermediate dielectric constant, such as ethyl ether and tetrahydrofuran, 55 and 5 are isoenergetic. In solvents of high dielectric constant,,5 is the more stable rotamer. 3) For pfmethoxyphenylacetaldehyde, 55 and 5 are isoenergetic in ethyl ether and tetrahydrofuran, whilel5 is more stable in solvents of high dielectric constant. 4) For pfchloro- phenylacetaldehyde in cyclohexane or transfdecalin, 55 and 5 are isoenergetic at or above 38°, but in solvents of higher dielectric constant, 5 is more stable than 55. 5) For 2,6-dichlorophenylacetaldehyde, 5 is more stable than 55 in all solvents studied. 6) For phenylmercapto- acetaldehyde, 35 is more stable than 5 except in dimethyl formamide where they are isoenergetic. Rotamer populations were calculated using equation l, where Jobsd Jobsd = put + .1ng + (1-pwg m is the observed coupling constant, p is the fractional population of 4 (4a + 55), and (l-p) that of 5. Free energy differences, AG°, 'b’Vb between $5 and 5 were calculated from equation 2. The enthalpy AG° = -RTln(J + J - 2d t g obsd)/(J obsd - Jg) (2) differences, AH°, between 45 and 5 were obtained from plots of log Keq versus l/T, where Keq is the equilibrium constant given by equation 3. Keq = 2(l-p)/p (3) For the above calculations, the values of Jt and J9 must be known or estimated. For systems with large changes in Jobsd’ limits for Jt and 09 may be set using equation 4, which relates the experimental CC = (”Wt + 2,9) (4) 33 coupling constant to Jt and J9, either when the rotamers are equally populated, or at free rotation about the carbon-carbon single bond (usually at very high temperatures). In cases, such as those investigated here, where the changes in Jobsd are relatively small, such estimates are not easily made. Since J t respectively, the temperature independent value of the coupling constant and 09 for acetaldehyde have been estimated (27) as 7.6 and 0.5 Hz, can be used to estimate the correction needed to be applied to the observed couplings to allow the use of Jt and 09 of acetaldehyde in equations l and 2. The temperature independent values for phenyl- acetaldehyde, pfmethylphenylacetaldehyde, pymethoxyphenylacetaldehyde, pfchlorophenylacetaldehyde, 2,6-dichlorophenylacetaldehyde, and phenylmercaptoacetaldehyde are 2.40, 2.30, 2.40, 2.20, l.35, and 2.75 Hz, respectively. Using a value of 2.85 Hz for the coupling constant of acetaldehyde, the applied corrections are +0.45, +0.55, +0.45, +0.65, +l.50, and +0.l0 Hz, respectively. Using the above method, the effect of the solvent dielectric constant on the relative populations of 4 and 5 for the substituted phenylacetaldehydes studied was determined. The results of these calculations are given in Table XV. Since the temperature independent coupling constants for pfchloro- and 2,6-dichlorophenylacetaldehyde are lower than those usually found for monosubstituted aldehydes, the calculations for these compounds were also performed as if the temperature independent coupling constants for both were 2.40 Hz. As noted previously from the coupling constant data, the population of 5 increases as the solvent dielectric constant increases. This same effect can be seen in Table XVI in terms of the free energy differences, AG°, calculated from equation 2. The enthalpy differences (AH°) 34 .NC CC.C u CCCCCC .NC CC.N n CCCCCC .NC CN.N u CCCCCC .oCC CC CCCCCCCCC CC CCC CCCCCCCCCC CCCCC> CCCC CN CC CC CC CC CC CC CCCCCC CC CC CC CC CC CC CC CCCCNCCCCC NN CC CCNACCCC CC CC CC CC NC CC NC NCCNCC NN NC CC CC CC CC CCC CC CC CC CC CC CN CC CNANCCCCCC NC NC CC CC CN NC CCCCCCCLCCCCM NC mm mm Cm NN Nm CCmeCoCCCC CC Cq Cm C< Ccm>Com CC CC CC .C CC CCCNCCCCNCC-C.N CCCNCCCCCCNN CCCNCCCCCCCCNC CCCNCCCCCCCNC CCCNCCCC CCCCCCCCCCCCCCCCCCC CCCCCCCCCCC CC 0 CcoCCCCCCoC LCECCCC C>CCC_CC CCC Co mucmvcmqmo Ccm>Com .>x mpnmp 35 umno .N: ov.N u uCnowo .NI oN.N u uCnonn .>x CFCCH cw owm CC CCCC mcwucoammccou ms“ 50;» UCCCCCCFCC mgwn MMCWCM mCmgmw CCCC- CCN- CCC- CCN- CCC- CCC- CCN- CCCCCC CCNC- CCC- CCC- CCC- CCN- CCC- CCN- CCCCNCCCCC CCCC- CCC- CCNACCCC CCC- CCC- CCN- CCC- CCC- CN- CCC- NCCNCC CNCC- CCN- CCC- CCC- CC+ CN- CCC CCC- CCC- CCN- CN- CN+ CCC+ CC+ CNANCCCCCC CNC- CCC- CCC- CN- CCC+ CC+ CCCCCCCCCCCHH CCC- CNC- CCC- CN- CNC+ CC+ CCCCCCCCCCC CC CC CC CC CCCCCCC C C CC CCC C C CC CCC w C CC CCC w M CC CCC W n Cw CCC .m_oE\_.mu Comm. .w—OE\_.mU Coma .mFOE\_.mu Coo... .mPOE\—mu Cowd Cm—OE\_.©U Coma. CCCNCCCCNCC-C.N CCCNCCCCCCLC. CCCNCCCCCCCCLN CCCNCCCCCCCCC CCCNCCCC CCCCCCCCCCCCCFCCCCC CCCCCCCCCCC Co CLCECCCC cmmszm .ooC .CCCCCCCCCCCQ CCCCCN CCCC CCC Co CCCCCCCCCC Ccm>_om .H>x CCCCC 36 between 4 and 5, determined from reasonably linear plots of log Keq versus l/T, are given in Table XVII. The effect of solvent dielectric constant on the relative populations of 5 and 5 for phenylmercaptoacetalde- hyde are given in Table XVIII. The free energy differences, AG°, and the enthalpy differences, AH°, between 5 and 5 are given in Table XIX. The relative stabilities of rotamer 5 compared with 45 for the monosubstituted acetaldehydes studied here and previously (27,28,30) are: 70 I - CH3 > CH3CH2 t 0C6H5 m 0CH3 > CH(CH3)2 > CT > 2,6-(Cl)2C6H3 8 EfCIC6H4 :C6H5 % 27CH30C6H4 % EfCH3C6H4 % Br > C(CH3)3 > SCH3 . SC6H5 J This order is only valid in solvents of low dielectric constant, such as cyclohexane or transrdecalin. In solvents of high dielectric constant, the methoxy, phenoxy, chloro, and bromo groups become more effective than the methyl group in the above order. The position of the more polarizable methylmercapto group with respect to that of the less polarizable methoxy group, along with that of bromine with respect to chlorine, has been used to show that dipole-induced dipole interactions play only a minor role in determining the relative stabilities of 5 and 5 (30). Nonbonded repulsions are partly reSponsible for the positions of the bulky t7butyl and methylmercapto groups. However, their relative positions (30) reinforce the conclusion (27) that nonbonded repulsions are not the overriding factor controlling rotamer stability. From the great similarity in AG° and AH° values between the para:substituted phenylacetaldehydes in a given solvent, it appears that overall dipole- dipole interactions are not a major factor determining rotamer stability, but rather only local dipole-dipole interactions are important. Since the AG° and AH° values for 2,6-dichlorophenylacetaldehyde are more 37 . . CCCo CCCo N: mm P u C CCC Eocw CCCCCCCCCC CCCCCCCCC ECCCCC—Cmcm CCC Co ECCCCCCCC PCLCCC: CCC mcquo_C CC CCCCCCCC CCC: .N: OC.N u we .NI ON.N u CCCCCC .C\F CCCcm> CcoCCCCCCoC LCECCOL CCCCC> CCCCNC CCCC- CCC- CCC- CCC- CNC- CCC- CCC- CCCCCC CCCC- CNCC- CCC- CCN- CCC- CCC- CNC- CCCCNCCCCC CCCC- CCC- CCNACCCC CCC- CCN- CCC- CCN- CCC- CCC- CNC- NCCNCC CCC- CCC- CCC- CNC- C CCC CCC- CCC- CCCC- CC__. C C C CNCNCCCCCC CCN- CCC- CNC- C CCN+ C CCCCCCC-CCCCC CCC- CCC- C C CCC+ CNN+ CCCXCCCCCCC CC CC CC CC CCm>CCC w C Cw CCC m C Cw CCC m C Cw CCC w N CC CCC w C Cw CCC .mFoe\_Cu .CIC .CCOE\FCC .oxC .mCoE\_Co .CIC .mCoE\FCo .oIC .m_oE\_Cu .CIC CCCNCCCCNCC-C.N CCCNCCCCCCNC CCCNCCCCCCCCNC CCCNCCCCCCCLC CCCNCCCC CCCxCCCCCCmCCPCCCCC CCCCCCCCCCC Co CLCECCCC CCCCCCC .oIC . CCCCCLCCCCQ CCCCCCCN CCC Co CCCCCCCCCQ Ccm>Com .HH>x CCCCC m Table XVIII. 38 Solvent Dependence of the Relative Rotamer Populations of Phenylmercaptoacetaldehyde a PhSCHZCHO Solvent a? cyclohexane l9 trans-decalin l9 (CH3CH2)20 22 THF 27 CHzBr2 22 (CH3)2NCHO 33 C6H5CN 29 8All values calculated for 5% solutions at 38°. 39 Table XIX. Solvent Dependence of the Free Energy Differencea, AG°, and the Enthalpy Differenceb, AH°, Between Rotamers of Phenylmercaptoacetaldehyde PhSCHZCHO AGO, cal/mole, AH°, cal/mole, forum forsezé Solvent cyclohexane +4l5 +l670 trans-decalin +4l5 +l050 (CH3CH2)20 +3l0 +540 THF +l65 +440 + + CH28r2 3l0 660 (CH3)2NCHO +l0 +l00 C6H5CN +llO +500 aThese values Here calculated from the corresponding data at 38° in Table XVIII. These values were obtained by plotting the natural logarithm of the equilibrium constants calculated from the rotamer populations versus l/T. 40 negative than for the pgrg:substituted phenylacetaldehydes, overall dipole-dipole interactions are probably not important; and this difference may be due to attractive interactions between the chloro and the carbonyl groups. For pfchloro— and 2,6-dichlorophenylacetaldehyde, the rotamer populations, AG°, and AH° were also calculated as if the temperature independent value of Jobsd were 2.40 Hz. Although AG° values are sensitive to J obsd’ AH° values are less so. There appears to be no reason to assume that all the compounds studied should have the same temperature independent value. If rotamers g and Q are considered, the temperature independent value of Jobsd is a function of the energy wells for the rotamers of the system. If the energy wells for g and 3 O I O R I. . H H fé 2 are broad, then Jobsd will become temperature independent at lower temperatures (accessible to experimental measurement) than if the reverse were true. Thus, the temperature independent values of Jobsd may have different values due to the effect of the substituents on the shape of the energy wells describing the system. The possibility of a twofold barrier to rotation may be eliminated by considering rotamers é and IQ as the equilibrium conformations. The 41 relevant vicinal Spin-spin coupling constants would be J (60°) from 5 9 I O and 01200 from IQ. For a twofold barrier to rotation, equation 4 becomes equation 4'. From the observed coupling constants, J must be equal 9 Jobsd = (1/2)(Jg + J1200) (4') to or smaller than l.84, 1.85, 2.05, l.47, and 0.52 Hz for phenyl-, p;methylphenyl-, p;methoxyphenyl-, pfchlorophenyl-, and 2,6-dichloro- phenylacetaldehyde, respectively. If J9 and Jl20° are assumed to be of the same sign, then Jl20° would be equal to or greater than 2.96, 2.76, 2.74, 2.92, and 2.48 Hz, respectively. These results are unreasonable, since J9 and 01200 are expected to have similar values (32,38). Since Jg for all these compounds is certainly less than 1 Hz, the discrepancy between J9 and Jl20° is even greater than that calculated using the minimum values of the observed coupling constants. If J9 and J1200 are assumed to be of opposite sign, the discrepancy is larger than if the coupling constants are assumed to have the same sign. 8. The Effect of Solvent Polarity on Rotamer Stabilities The increase in the rotamer ratio 5/5 for phenylacetaldehyde with increasing solvent dielectric constant, as reflected in the populations given in Table XV, is logical in light of the higher dipole moment of 5 42 relative to 4 (illustrated by I) and 12). H O O \ //z‘ x //x ()3 \ if) \ In the case of p;methylphenylacetaldehyde, the dipoles may be represented as in 14. It is apparent that the dipoles, other than the carbonyl, should almost completely cancel. If, therefore, overall H‘ ’3. \ It / H H (7.; 54> I dipole-dipole interactions are important in determining rotamer stability, then the rotamer populations of 4 and 5 should remain constant for pfmethylphenylacetaldehyde regardless of solvent dielectric constant. This is not the case. The populations of 4 and 5 (and the free energy and enthalpy differences) are roughly equivalent to and change in the same manner as those of phenylacetaldehyde, supporting the idea that only local dipole-dipole interactions are important in determining rotamer stability. 43 In pfmethoxyphenylacetaldehyde, the overall dipole will depend on the relative importance of the charge separated resonance form, 16, to 15. Taft and coworkers (39) have taken Op values for the ionization of benzoic acids and the rate of saponification of benzoate esters and estima: ed the contributions of GI, the contribution due to induction, H3C Q13}, fly xx HBC: o X. N //z x //f A \ xl \ H H l5 H H H 16 H and OR’ the contribution due to resonance. Taft's values of CI and OR indicate that the methoxy group withdraws electrons by induction and donates electrons by resonance, the resonance contribution being about twice as large as the inductive. Comparison of the dipole moments for anisole, l.l6 D (40), chlorobenzene, 1.52 0 (4l), bromo- benzene, l.51 D (42), p;chloroanisole, 2.24 D (43), and pfbromoanisole, 2.23 D (44) also indicates that the dipole arising from the methoxy group is directed towards the phenyl group. This would indicate that rotamer 4 has a higher overall dipole moment than 5 in pfmethoxyphenyl- acetaldehyde; consequently 4 should increase in stability relative to 5 in going to solvents of higher dielectric constant if overall dipole- dipole interactions are important. This is not the case; rather, the observed trends for rotamer populations, free energy differences, and enthalpy differences are similar to those of phenylacetaldehyde. This again implies that local dipole-dipole interactions are important in determining rotamer stability. 44 In the case of pfchlorophenylacetaldehyde, two resonance forms, I} and 18, are again possible. Taft's 01 and ”R values (39) indicate K my K //9 R X} A \ xi \ H H M H H H 4% H that the inductive withdrawal of electrons is about twice as important as the resonance effect. Comparison of the dipole moments for chloro- benzene, l.52 0 (4l), nitrobenzene, 3.84 D (45), toluene, 0.4 0 (4l), p;chloronitrobenzene, 2.55 D (40), and pfchlorotoluene, l.74 D (46) shows that the dipole due to the chloro group is directed away from the phenyl group. It would be predicted, if overall dipole moment were important, that the percentage of 5 for pfchlorophenylacetaldehyde should be greater than for phenyl-, pfmethylphenyl-, or prmethoxy- phenylacetaldehyde in solvents of high dielectric constant. This is not the case. The populations, free energy differences, and enthalpy differences are again similar to those of phenylacetaldehyde. These results are again consistent with local dipole-dipole interactions being the major factor determining rotamer stability. The important dipoles for 2,6-dichlorophenylacetaldehyde are shown in IQ. If the overall dipole moment were important, then in solvents of high dielectric constant, rotamer 5 should be less stable for the dichloro compound than for phenylacetaldehyde. This is not the 45 case. In proceeding from nonpolar to polar solvents, the change in populations is about the same as for phenylacetaldehyde. If the populations for 4 and 5 are similar to those calculated using 2.40 Hz as the temperature independent value of the coupling constant, then the larger p0pulation of 5 for 2,6-dichlorOphenylacetaldehyde to that of phenylacetaldehyde must be explained by some other factor than local dipole—dipole interactions. Such a factor could be an attractive interaction between chlorine and oxygen. In any event, the overall dipole-dipole interactions cannot be of major importance. The results for phenylmercaptoacetaldehyde may be compared to those previously obtained for methylmercaptoacetaldehyde (30). It is found that the magnitude and trends in rotamer populations, free energy differences, and enthalpy differences are the same. This may be due to the dominance of local dipole-dipole interactions or due to the steric effect of sulfur. If, however, overall dipole-dipole interactions were of major importance, some difference between the phenylmercapto- and methylmercaptoacetaldehyde would have been expected due to the polarizability of sulfur. The above results and discussion indicate that local dipole-dipole interactions are important in determining rotamer stability, while overall dipole-dipole interactions are of minor importance. 46 A close examination of the data in Table VI shows that the coupling constant of 2,6-dichlor0phenylacetaldehyde decreases in going to solvents of higher dielectric constant, but for the more bulky polar solvents within the series (chloroform, methylene bromide, and methylene chloride) an increase in the coupling constant may be due to a coordination of the bulky solvent, S, as in 55, which would destabilize rotamer 5 due to steric interactions with the chlorines. Cl 0 {ms l/f /’ \ 20 mm In comparing the AH° and AG° values, it should be remembered that AH° in high dielectric constant solvents may be overly negative, since the dielectric constant of the solvent decreases as the temperature increases. This decrease in the dielectric constant causes a decrease in the rotamer ratio, 5/5, and results in the calculation of more negative AH° values. For this reason, in solvents of high dielectric constant, AG° values generally reflect the enthalpy difference to a better degree than do the AH° values themselves. This change in dielectric constant with temperature becomes a severe problem in systems where rotamer dipole moments differ greatly. In the aldehydes studied, however, AG° and AH° are usually the same within experimental error indicating that AS° is probably zero. For p7chlorophenylacetaldehyde there is a discrepancy between 66° and AH°, indicating that AS° may 47 not be zero. The AG° and AH° values calculated for 2,6-dichlorophenyl- acetaldehyde, using l.35 Hz as the temperature independent value of the coupling constant, indicate that AS° may be close to zero for solvents of low dielectric constant, but not so for those of high dielectric constant. Using 2.40 Hz gives AG° and AH° values of roughly the same value, indicating that AS° may be nearly zero in all solvents if this temperature independent value is valid. C. Chemical Shifts The chemical shift data for the substituted phenylacetaldehydes may be interpreted best by using model 1 (36) rather than model 5 (35). Model 5 would predict that Ha in 55 would be deshielded in the plane H 0 \. // x \ H H of the carbonyl group, while 7 would predict it to be shielded. From Table VIII, it can be seen that for nonaromatic solvents, the chemical shifts of the methylenic protons move upfield as the dielectric constant of the solvent decreases. Therefore, these protons are being shielded to a greater extent than in solvents of high dielectric constant. The previous results on rotamer stability show that for the substituted phenylacetaldehydes the stability of rotamer g is increased as the solvent dielectric constant is decreased. Therefore, the methylenic protons are being shielded as predicted by model Z. The 48 same arguments may be applied to the chemical shifts of phenylmercapto- acetaldehyde. The temperature dependence of the chemical shifts of the aldehydic and methylenic protons for the substituted phenylacetaldehydes are given in Tables IX, X, XI, XII, and XIII. It is seen that as the population of rotamer 5 increases, the chemical shifts of the methylenic protons move upfield, a fact that is consistent with model Z. The aldehydic protons for phenylacetaldehyde, pfmethylphenylacetaldehyde, and p;methoxyphenylacetaldehyde were deshielded with increasing temperature in all the solvents studied. The chemical shift of the aldehydic proton for p;chlorophenylacetaldehyde was deshielded in solvents of low dielectric constant and remained relatively constant in solvents of high dielectric constant with increasing temperature. The aldehydic proton in 2,6-dichloroacetaldehyde was shielded with increasing temperature in all solvents studied. The reasons for this behavior of the aldehydic protons is not presently understood. The temperature dependence of the chemical shifts for the aldehydic and methylenic protons for phenylmercaptoacetaldehyde are given in Table XIV. The chemical shift of the methylenic protons in most solvents was constant. In N,N-dimethylformamide and benzonitrile, the methylenic protons are deshielded with increasing population of rotamer 5. This may be due to specific solvent solute interactions. The aldehydic proton was deshielded with increasing temperature in less polar solvents and was constant in polar solvents. EXPERIMENTAL A. Reagents and Compounds All aldehydes were purified either by distillation or by isolation of the bisulfite addition product. Phenylacetaldehyde, pfmethylbenzyl cyanide, 2-methyl-2,4-pentanediol, pfmethoxystyrene, pfchlorostyrene, 2,6-dichlorostyrene, chloroacetaldehyde diethyl acetal, and benzenethiol were obtained commercially (Aldrich Chemical Co.). B. Solvents All solvents used in these studies were purified by standard methods (47). The purified solvents were stored over molecular sieves in glass stoppered bottles. C. Synthesis I. prethylphenylacetaldehyde prethylphenylacetaldehyde was prepared from pymethylbenzyl cyanide by combining the procedures of Tillmanns and Ritter (48) and Meyers, gt_gl, (49). To 90 g of concentrated sulfuric acid cooled in an ice bath, was added 25 g of pfmethylbenzyl cyanide (0.l9 mole) with stirring over a period of 0.5 hours, followed by 2l.3 g of 2-methyl-2,4- pentanediol (0.l8 mole) added over a two hour period. This mixture was poured over l80 g of ice, half-neutralized with 40% sodium hydroxide solution and extracted three times with l00 ml of chloroform. The pH was then adjusted to l0 and the product was extracted with ethyl ether and dried over anhydrous potassium carbonate. After evaporation of the 49 50 ether extracts, 8.5 g of 2-(p;methylbenzyl)-4,4,6-trimethyl-5,6- dihydro-l,3(4H)-oxazine (l9.6%) was obtained as a yellow oil which solidified on distillation (84-900 at 0.3 mm). The product was dissolved in a mixture of 200 ml of tetrahydrofuran and 200 ml of 95% ethanol, cooled to -40° and 9N HCl and sodium borohydride solution (7.6 g, in l5 ml of water containing 2 dr0ps of 40% sodium hydroxide) were added alternately, keeping the pH between 6 and 8. The reaction mixture was cooled for an additional two hours, 200 ml of water was added and the solution was made basic with 40% sodium hydroxide. The layers were separated and the aqueous layer extracted twice with ethyl ether. The combined organic layers were washed twice with 200 ml of saturated sodium chloride solution and dried over anhydrous potassium carbonate. After evaporation of the solvent, the crude 2-(pfmethylbenzyl)- 4,4,6-trimethyltetrahydro-l,3-oxazine was added dr0pwise to 300 ml of water containing TOO g of oxalic acid. The produced aldehyde was steam distilled under a helium atmOSphere. The distillate was saturated with sodium chloride and extracted three times with l50 ml portions 0f pentane. Distillation 0f the dried pentane extracts yielded 1.6 g of pure prmethylphenylacetaldehyde (0.0ll mole, 6.6%, 44-46° at 0.5 mm). 11. prethoxyphenylacetaldehyde p:Methoxyphenylacetaldehyde was prepared from prmethoxystyrene by the procedure of Mannich and Jacobsohn (50). To a suspension of 22 g of yellow mercuric oxide in a solution of l0 9 of pfmethoxystyrene (0.74 mole), l00 ml of ethyl ether and l0 ml of water, was added small portions of iodine (25 9) over a period of one hour. The solution was filtered and washed twice with saturated sodium thiosulfate solution. The solution was diluted with 50 ml of ethanol. After the removal of ether and addition of 100 ml of saturated sodium bisulfite, the solution 5l was stirred for one hour and the bisulfite adduct was filtered and washed with ethyl ether. After addition of l00 ml of saturated sodium bicarbonate to an aqueous solution of the adduct, the solution was stirred for one hour at 0° and then extracted with ethyl ether, dried over anhydrous sodium sulfate and evaporated to give 3.9 g of pfmethoxyphenylacetaldehyde (0.026 mole, 35%). III. pyChlorOphenylacetaldehyde p;Chlor0phenylacetaldehyde was prepared from pfchlorostyrene by the procedure of Freeman gt_al, (5l,52,53). To l0 9 (0.0725 mole) of freshly distilled pfchlorostyrene dissolved in 250 ml of methylene chloride and cooled to 0° was added dropwise l2.6 g (6.6 ml, 0.082 mole) of freshly distilled chromyl chloride dissolved in l25 ml of methylene chloride. After one hour, 6.l0 g (0.094 mole) of zinc dust was added. It was followed, after an additional l5 minutes of stirring,by 37 ml of water and l5 9 of ice. The mixture was allowed to reach room temperature and then steam distilled until 5 2 of distillate were collected. The distillate was extracted with an equal volume of methylene chloride, the organic layer was dried over anhydrous magnesium sulfate, decanted, and the solvent evaporated. The resulting oil was distilled, yielding 0.485;(0.003l mole, 4.3%) of pfchlorOphenylacetaldehyde (colorless solid, bp 75-78 at 0.6 mm). IV. 2,6—0ichloroghenylacetaldehyde 2,6-Dichlorophenylacetaldehyde was prepared from 2,6-dichloro- styrene by the procedure of Freeman gt_al, (5l,52,53). To a stirred mixture of l0.30 g (0.059 mole) of freshly distilled 2,6-dichlorostyrene in 200 ml of methylene chloride and cooled to 0° was added dropwise 10.32 g (5.4 ml, 0.067 mole) of freshly distilled chromyl chloride 52 dissolved in l00 ml of methylene chloride. An hour later, 5 g (0.077 mole) of zinc dust was added, followed, after an additional l5 minutes of stirring, by 30 ml of water and l2 9 of ice. The mixture was allowed to reach room temperature and then steam distilled until 5 2 of distillate were collected. The distillate was extracted with an equal volume of methylene chloride, the organic layer was dried over anhydrous magnesium sulfate, decanted, and the solvent evaporated. The resulting oil was distilled, yielding l.45 9 (0.0077 mole, l2.9%) of 2,6-dichlorOphenylacetaldehyde (colorless solid, bp 95-98° at 0.2 mm). V. Phenylmercaptoacetaldehyde Phenylmercaptoacetaldehyde was prepared from benzenethiol and chloroacetaldehyde diethyl acetal by the procedure of Nick, gt_al, (54). To a solution of sodium phenylmercaptide (ll.0 g, 0.48 mole, of sodium, l20 ml of ethanol, 58.3 g, 0.53 mole, of benzenethiol) chilled in an ice bath was added dropwise 39.65 g (0.26 mole) of chloroacetaldehyde diethyl acetal. After warming, the mixture was heated at 50-60° for one hour, and was then allowed to stand at room temperature overnight. The resulting orange solution containing a white solid was filtered,and the filtrate was diluted with water to twice its volume and extracted with ether. The ether layer was dried with anhydrous magnesium sulfate. After evaporation of the ether and vacuum distillation of the residue 32.l6 g of phenylmercaptoacetaldehyde diethyl acetal (0.l4 mole, 54.2%, l3l-35° at 3.4 mm) was obtained. A mixture of 22.6 g (O.l mole) of phenylmercaptoacetaldehyde diethyl acetal and l20 ml of l0% sulfuric acid was refluxed at 80° for 45 minutes. The mixture was then steam distilled and the distillate extracted with ether. The ether layer was dried with anhydrous magnesium 53 sulfate and the ether evaporated. Vacuum distillation gave 5.45 g of phenylmercaptoacetaldehyde (0.036 mole, 36.0%, 108-110° at 3.7 mm). D. N.M.R. Spectra The Nuclear Magnetic Resonance spectra were obtained at 60 MHz on a Varian Associates Model A56/6OD Analytical Spectrometer (Varian Associates, Palo Alto, Calif.). Samples, in concentrations of 5% vol./vol. for liquids or wt./wt. for solids, were run with tetra- methylsilane (TMS) as the internal standard. Coupling constants (J) were recorded at a sweep width of 50 Hz. The recorded coupling constants were averages of six to ten measurements and were calibrated against known values of acetaldehyde (26,37). Chemical shifts were obtained at a sweep width of 1000 Hz and were calibrated against a known sample of tetramethylsilane (0.0 Hz), l,l,l-trichloroethane (164.0 Hz), dioxane (217.0 Hz), methylene chloride (318.0 Hz), and chloroform (439.8 Hz). Temperature studies were carried out by using a Varian Associates V-6040 Variable Temperature controller with a precision of 12°. REFERENCES REFERENCES S. Mizushima, T. Shimanouchi, T. Miyazawa, I. Ichishima, %. Kuyatani, I. 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