Eliminations of alkyl halides by sodium diisopropylamide (NaDA) in tetrahydrofuran (THF)/hexane or THF/N,N-dimethylethylamine (DMEA) solutions are facile and complementary to analogous reactions of lithium diisopropylamide in THF. Rate studies show a dominance of monomer-based metalations and prevalent secondary-shell solvation effects overlaid on primary-shell effects. 1-Halooctanes exclusively undergo elimination rather than substitution. Rate and isotopic labeling studies on 1-bromooctane reveal an E2-like elimination pathway via trisolvated NaDA monomer. By contrast, 1-chlorooctane is eliminated via disolvated monomer through a carbenoid mechanism. exo-2-Norbornyl chloride and bromide are also eliminated via disolvated monomer; a syn E2 mechanism is inferred for these substrates. The cis- and trans-4-tert-butylcyclohexyl bromides show a preference for the elimination of the cis isomer (kcis/ax/ktrans/eq = 10). Rate and isotopic labeling studies are consistent with a trans-diaxial E2 elimination via trisolvated monomer for the cis isomer and a carbenoid mechanism via disolvated monomer for the trans isomer. Vicinal haloethers show substrate-dependent reactivities, affording alkynes and enol ethers. trans-1-Bromo-2-methoxycyclohexane provides enol ether 1-methoxycyclohexene, while trans-1-bromo-2-methoxycyclooctane provides dimeric products consistent with fleeting cycloocta-1,2-diene (cyclic allene), which was fully characterized as two conformers.
Eliminations of alkyl halides by sodium diisopropylamide (NaDA) in tetrahydrofuran (THF)/hexane or THF/N,N-dimethylethylamine (DMEA) solutions are facile and complementary to analogous reactions of lithium diisopropylamide in THF. Rate studies show a dominance of monomer-based metalations and prevalent secondary-shell solvation effects overlaid on primary-shell effects. 1-Halooctanes exclusively undergo elimination rather than substitution. Rate and isotopic labeling studies on 1-bromooctane reveal an E2-like elimination pathway via trisolvated NaDA monomer. By contrast, 1-chlorooctane is eliminated via disolvated monomer through a carbenoid mechanism. exo-2-Norbornyl chloride and bromide are also eliminated via disolvated monomer; a syn E2 mechanism is inferred for these substrates. The cis- and trans-4-tert-butylcyclohexyl bromides show a preference for the elimination of the cis isomer (kcis/ax/ktrans/eq = 10). Rate and isotopic labeling studies are consistent with a trans-diaxial E2 elimination via trisolvated monomer for the cis isomer and a carbenoid mechanism via disolvated monomer for the trans isomer. Vicinal haloethers show substrate-dependent reactivities, affording alkynes and enol ethers. trans-1-Bromo-2-methoxycyclohexane provides enol ether 1-methoxycyclohexene, while trans-1-bromo-2-methoxycyclooctane provides dimeric products consistent with fleeting cycloocta-1,2-diene (cyclic allene), which was fully characterized as two conformers.
The
seemingly subtle factors that dictate whether an anion functions
as a base or as a carbon-centered nucleophile can be confounding.
Notions of steric effects, nucleophile polarizability, ion pairing,
solvent polarity, and counterion effects crucially fail to account
for aggregation and primary-shell solvation and are thus too restrictive
to fully explain the SN2–E2 dichotomy.[1−3] We find it intriguing, for example, that with lithium diisopropylamide
(LDA), 1-bromooctane undergoes both elimination (2) and
substitution (3), but with sodium diisopropylamide (NaDA),
the elimination product (2) is obtained exclusively (eq ).[4]This paper examines NaDA-mediated dehydrohalogenations
as part of an effort to establish the foundational structure–reactivity
principles in organosodium chemistry as well as to pique the interest
of consumers of strong bases.[5−8] What stands out to us is the number of observations
that do not follow the script found in standard organic chemistry
textbooks.[9] Moreover, deconvolution of
solvation into primary- and secondary-shell effects brings a noteworthy
perspective to the iconic issues of reactivity and selectivity.
Results
and Discussion
Methods
NaDA is prepared from sodium
dispersion as
a 1.0 M stock solution in N,N-dimethylethylamine
(DMEA) as illustrated in eq .[4] Owing to our emphasis on mechanism,
we take the added precaution of recrystallizing NaDA. Although we
document secondary shell solvation effects, THF/DMEA and THF/hexane
solutions of NaDA would be nearly indistinguishable to the average
practitioner owing to the highly favorable substitution of THF for
DMEA to form tetrasolvated dimer 4 as the sole observable
form[10] and relatively minor differences
in polarity of hexane and DMEA. Thus, while we use THF/hexane mixtures,
others are likely to find the stock solutions of NaDA/DMEA with added
THF to be more convenient. Because of the volatility of many of the
products, yields are often determined using NMR spectroscopy relative
to an internal standard (benzene). These calibrated yields are listed
in parentheses. Overall, the eliminations are free of significant
byproducts unless otherwise noted.Reaction rates were monitored
using 1H NMR spectroscopy, as previously described.[11] The often-preferred strategy of monitoring via
in situ infrared spectroscopy is not possible in these reactions,
as deposition of sodium halides on the detection window (silicon chip)
causes spectral distortion. Precipitation is, however, a useful diagnostic
for detecting the onset of reaction.Rate studies of NaDA-mediated
dehydrohalogenations show, without
exception, half-order NaDA dependencies that implicate monomer-based
metalations. Figure is emblematic;[12,13] all other measured half orders
in NaDA are archived in the Supporting Information.
Figure 1
Plot of the initial rate[19b] versus [NaDA]
for the dehydrobromination of 1-bromooctane 1 (0.050
M) in 5.1 M THF/hexane at −78 °C. The curve depicts an
unweighted least-squares fit to y = k[NaDA]: k = (24 ±
3) × 10–5; n = 0.55 ±
0.07.
Plot of the initial rate[19b] versus [NaDA]
for the dehydrobromination of 1-bromooctane 1 (0.050
M) in 5.1 M THF/hexane at −78 °C. The curve depicts an
unweighted least-squares fit to y = k[NaDA]: k = (24 ±
3) × 10–5; n = 0.55 ±
0.07.The reaction orders in THF are
sensitive to the choice of substrate,
eliciting THF concentration dependencies denoted in the generalized
and idealized rate law (eq ; A = i-Pr2NNa).[3] Zeroth, first, and second orders in THF appeared to implicate
metalations via di-, tri-, and tetrasolvated monomers, respectively
(eqs –6). However, control experiments, originally developed
for the study of lithium amide chemistry, revealed that most THF-concentration-dependent
rates stem from a combination of sterically sensitive primary-shell
solvation effects overlaid on sterically insensitive secondary-shell
solvation effects.[12a] In these control
experiments, the primary and secondary effects may be disentangled
through the use of hindered polyalkylated THF ligands (2,2-dimethyltetrahydrofuran,
2,5-dimethyltetrahydrofuran, or 2,2,5,5-tetramethyltetrahydrofuran)
as poorly coordinating but still polar cosolvents.[14] Secondary-shell (medium) effects on the chemistry of LDA
typically account for very low (0–20%) rate changes, spanning
<1.0 M THF/hexane to neat THF. Having established that NaDA is
stable in 2,5-dimethyltetrahydrofuran (2,5-Me2THF) at ≤
−20 °C,[10,15] we found secondary-shell effects
to be measurable and consequential to the mechanistic interpretation.
Most noticeably, apparent evidence of tetrasolvates (eq ) proved to be illusory, stemming
instead from the influence of the secondary-shell solvation on trisolvated
monomer-based pathways (eq ). Similarly, a number of apparent first-order dependencies
are traced to the secondary-shell effects overlaid on zeroth-order
dependencies.We attribute
the most highly solvated monomers—the
trisolvates—to fully open the transition structures and the
disolvates to mechanisms accommodating the halogen–sodium contacts
in the rate-limiting transition structures.[1b] Density functional theory (DFT) calculations were carried out at
the B3LYP/6-31G(d) level with single-point calculations at the MP2
level of theory.[16] All allusions to transition
structures are supported by computed transition structures manifesting
a single negative frequency archived in the Supporting Information. The computations are used semiquantitatively to
show that the proposed mechanism is plausible rather than to rigorously
resolve nuanced mechanistic details. Energies are mentioned sparingly,
especially when deviations from isodesmicity[17] or charge separation would create severe energetic distortions owing
to electron correlation problems.[18]
1-Bromooctane
(1)
Reaction of 1-bromooctane
(0.010 M) with 1.2 equiv of NaDA in THF/hexane at −78 °C
affords 1-octene to the exclusion of N-(1-octyl)diisopropylamine
in 85% yield by 1H NMR spectroscopy relative to benzene
as the internal standard (eq ). Eliminations under pseudo-first-order conditions, in which
NaDA is maintained at synthetically standard concentrations (0.10–0.30
M) in THF/hexane, show clean exponential decays with no evidence of
the curvature emblematic of autocatalysis.[12b] The first-order dependence on 1-bromooctane is confirmed by the
concentration-independent pseudo-first-order rate constants (kobsd) versus [1] and by initial
rates that linearly correlate with the initial concentrations of 1.[12d]A plot of initial rates for the elimination
of 1 versus NaDA concentration shows a half-order dependence
(Figure ), implicating
a monomer-based metalation. A plot of the initial rates[19] versus THF concentration using hexane as an
inert cosolvent reveals an approximate second-order THF dependence
(Figure , curve A).
The data seemed to implicate tetrasolvated monomers (eq ). However, plotting initial rates
versus THF concentration using 2,5-Me2THF as the inert
cosolvent reveals an approximate first-order THF dependence (Figure , curve B). The rate
data are thus consistent with the trisolvated monomer-based mechanism
in eq .
Figure 2
Plot of the initial rate[19b] versus [THF]
for the dehydrobromination of alkyl bromide 1 (0.050
M) with NaDA (0.10 M) at −78 °C in hexane (curve A) or
2,5-Me2THF (curve B). The curves depict unweighted least-squares
fits. Curve A: y = k[THF]: k = (5.25 ± 0.02) ×
10–5; n = 2.09 ± 0.16. Curve
B: y = k[THF]: k = (0.93 ± 0.03) × 10–4; n = 1.18 ± 0.17.
Plot of the initial rate[19b] versus [THF]
for the dehydrobromination of alkyl bromide 1 (0.050
M) with NaDA (0.10 M) at −78 °C in hexane (curve A) or
2,5-Me2THF (curve B). The curves depict unweighted least-squares
fits. Curve A: y = k[THF]: k = (5.25 ± 0.02) ×
10–5; n = 2.09 ± 0.16. Curve
B: y = k[THF]: k = (0.93 ± 0.03) × 10–4; n = 1.18 ± 0.17.The eliminations of isotopomers 1,1-1-d2 (eq )[20] and 2,2-1-d2 (eq 9)[20] implicate an E2 elimination without an intervening carbenoid. DFT
computations show both anti- and syn-periplanar transition structures 8 and 9 to be viable, with 8 being
>3 kcal/mol higher than 9. (We routinely found the
computed
carbene structures to be unusually stable.) The solvent order, when
placed in the context of results from other eliminations described
below, makes a strong case for 8. Literature precedent
supports such a hypothesis.[1]
1-Chlorooctane (5)
NaDA-mediated elimination
of 5 proceeds smoothly at −20 °C in 89% NMR
yield (eq ). In contrast
with 1-bromooctane, monitoring the reaction by 1H NMR spectroscopy
reveals a linear dependence of the initial rates on THF concentration
with a substantial nonzero intercept (Figure , curve A). In conjunction with a half-order
NaDA dependence (0.6 ± 0.1), the THF dependence would seem to
suggest contributions of both di- and trisolvated monomers (eqs and 5) to the exclusion of tetrasolvated monomer. Yet again, however,
the solvent dependence is shown to be illusory: use of a polar, noncoordinating
cosolvent 2,5-Me2THF in place of hexane reveals a zeroth-order
dependence (Figure , curve B).
Figure 3
Plot of the initial rate[19b] versus [THF]
for the dehydrochlorination of 1-chlorooctane 5 (0.050
M) with NaDA (0.10 M) at −20 °C in hexane (curve A) or
2,5-THF (curve B). The curves depict unweighted least-squares fits
to y = k[THF] + k′. Curve A: k = (0.37 ± 0.15) ×
10–4; k′ = (2.25 ±
0.29) × 10–5. Curve B: k =
(0.02 ± 0.05) × 10–4; k′ = (6.84 ± 0.33) × 10–5.
Plot of the initial rate[19b] versus [THF]
for the dehydrochlorination of 1-chlorooctane 5 (0.050
M) with NaDA (0.10 M) at −20 °C in hexane (curve A) or
2,5-THF (curve B). The curves depict unweighted least-squares fits
to y = k[THF] + k′. Curve A: k = (0.37 ± 0.15) ×
10–4; k′ = (2.25 ±
0.29) × 10–5. Curve B: k =
(0.02 ± 0.05) × 10–4; k′ = (6.84 ± 0.33) × 10–5.At first glance, the low solvation number appeared
to implicate
a syn-transition structure 10, displaying distinct Na–Cl
contacts as both plausible and computationally viable. Alkoxide-mediated
eliminations in nonpolar (nonhydroxylic) solvents led other investigators
to invoke M–X ion pairing.[1b] However,
elimination of 1,1-5-d2 afforded
a small but most likely primary isotope effect (kH/kD = 2.5) and an isotopic
distribution (eq )
consistent with a carbene-based mechanism via the transition structure 11. Transition structure 11 is calculated to
be >5 kcal/mol more stable than 10.
1-Iodooctane
Reaction of 6 with NaDA in
THF/hexane reveals only elimination (eq ) but is too fast to be monitored conveniently at −78
°C.
1-Fluorooctane
At 25 °C, the
elimination of 7 (eq ) is too
slow to compete with THF decomposition.[10] We will offer a solution to the problems posed by recalcitrant metalations
and competing solvent decomposition in due course.
2-Bromooctane
Zaitsev’s rule states that “the
alkene formed in greatest amount is the one that corresponds to removal
of the hydrogen from the β-carbon having the fewest hydrogen
substituents.”[21] As a quick check
of the veracity of this often-taught rule, we examined the NaDA-mediated
elimination of 2-bromooctane. As shown in eq , we observed 30:1 selectivity for the terminal
alkene; this is the highest reported regioselectivity.[22] Removal of Zaitsev’s rule as a centerpiece
of our undergraduate curriculum seems overdue.
n-Octylsulfonate Esters
A brief excursion
to investigate n-octyl sulfonate esters revealed
that NaDA/THF-mediated elimination or substitution of benzenesulfonate 12 is precluded by a dominant orthosodiation (eq ), as confirmed by quenching with
D2O. Although this pathway has not been reported for LDA,
metalations of benzenesulfonate esters by n-BuLi
are well documented.[23,24]Treatment of triflate 13(4) with NaDA/THF at −78 °C provided
a mixture of substitution and elimination products (eq 13).[25,26] Although the absolute rates are
too high to conveniently monitor, the relative proportions of substitution
and elimination show THF dependence with a distinct nonzero intercept
(Figure ). The observed
independence on the NaDA concentration, in conjunction with the dominance
of monomer-based reactions for all NaDA/THF-mediated transformations,
leaves little doubt that monomers are involved. Noting that sulfonates
offer potential Na–X contacts in an SN2 reaction[27] less easily attained with alkyl halides,[28] we offer computationally viable transition structures 14–16 as compatible with the THF-dependent
selectivities. Computations predict the relative stabilities of 0,
2, and 4 kcal/mol for the transition structures 14, 15, and 16, respectively.
Figure 4
Plot of [n-C8H17N(i-Pr)2]/[1-octene] versus [THF] in hexane for
the reaction of triflate 13 with 0.10 M NaDA at −78
°C (eq 13). The curve depicts an unweighted
least-squares fit to the function f(x) = k[THF] + k′ (k = 0.33 ± 0.03; k′= 2.4 ±
0.2).
Plot of [n-C8H17N(i-Pr)2]/[1-octene] versus [THF] in hexane for
the reaction of triflate 13 with 0.10 M NaDA at −78
°C (eq 13). The curve depicts an unweighted
least-squares fit to the function f(x) = k[THF] + k′ (k = 0.33 ± 0.03; k′= 2.4 ±
0.2).
4-tert-Butylcyclohexyl bromides
Conformationally
constrained cyclohexyl halides offer a pedagogically convenient means
to underscore the importance of antiperiplanar (trans-diaxial) alignments
in dehydrohalogenations.[29] Ironically,
we know of only one example of the elimination of a 4-tert-butylcyclohexane derivative with adequate isotopic labeling to demonstrate
trans-diaxial elimination,[30] and it was
not a trivial analysis.[31] Unexpectedly,
NaDA/THF-mediated eliminations of both cis-17 and trans-17 afford 4-tert-butylcyclohexene (18, eq ) in excellent yields with similar
facilities (kax/cis/keq/trans = 10 in neat THF at −35 °C).[32]Mono- and tetradeuterated cyclohexyl bromides cis-17-d4, trans-17-d4, and cis-17-d1 were
used to interrogate the kinetic isotope effects and isotopic distributions
(Scheme ).[31] Elimination of the trans-17 isotopomers reveals geminal metalations to generate carbenoid
intermediates,[33,34] which are inserted into the proximate
C–H(D) bonds. The cis-17 substrates
follow a more traditional script for E2 elimination.
Scheme 1
Isotope
Effects and Isotope Distributions for NaDA/THF-Mediated Elimination
of the Isomers of 17 at −50 °C
Axial isomer cis-17 follows a half-order
NaDA dependence (0.58 ± 0.08) and a second-order THF dependence
in hexane (Figure , curve A), which becomes a first-order dependence when 2,5-Me2THF is used as the cosolvent (curve B).[35] Thus, the preferred path is via a trisolvated monomer-based
transition structure 19.
Figure 5
Plot of the initial rate[19b] versus [THF]
for the dehydrobromination of cis-17 (0.050 M) with NaDA (0.10 M) at −50 °C in hexane (curve
A) or 2,5-Me2THF (curve B). The curves depict unweighted
least-squares fits. Curve A: y = k[THF]: k = (3.23 ±
0.01) × 10–6; n = 2.39 ±
0.24. Curve B: y = k[THF]: k = (0.93 ± 0.03) × 10–4.
Plot of the initial rate[19b] versus [THF]
for the dehydrobromination of cis-17 (0.050 M) with NaDA (0.10 M) at −50 °C in hexane (curve
A) or 2,5-Me2THF (curve B). The curves depict unweighted
least-squares fits. Curve A: y = k[THF]: k = (3.23 ±
0.01) × 10–6; n = 2.39 ±
0.24. Curve B: y = k[THF]: k = (0.93 ± 0.03) × 10–4.trans-17, bearing
an equatorially
disposed bromide, shows a first-order THF dependence (Figure ), which, in conjunction with
a half-order NaDA dependence, is consistent with the trisolvated monomer-based
elimination (eq ). Transition
structure 20 is computationally viable and consistent
with the rate data and isotopic studies. One might wonder why the
axial isomer cis-17 does not also show
a carbenoid behavior, especially because the calculated activation
barriers for 19 and 20 are 7 and 4 kcal/mol
higher (respectively) than that of 21.
Figure 6
Plot of the initial rate[19b] versus [THF]
for the dehydrobromination of trans-17 (0.050 M) with NaDA (0.13 M) at −25 °C in hexane (curve
A) or 2,5-dimethyltetrahydrofuran (curve B). The curves depict unweighted
least-squares fits. Curve A: y = k[THF]: k = (2.22 ±
0.2) × 10–5; n = 1.34 ±
0.04. Curve B: y = k[THF]: k = (0.53 ± 0.02) × 10–4.
Plot of the initial rate[19b] versus [THF]
for the dehydrobromination of trans-17 (0.050 M) with NaDA (0.13 M) at −25 °C in hexane (curve
A) or 2,5-dimethyltetrahydrofuran (curve B). The curves depict unweighted
least-squares fits. Curve A: y = k[THF]: k = (2.22 ±
0.2) × 10–5; n = 1.34 ±
0.04. Curve B: y = k[THF]: k = (0.53 ± 0.02) × 10–4.
exo-2-Halonorbornanes
Elimination
of 2-bromo- and 2-chloronorbornanes (22 and 23, eq ) at −40
and −20 °C (respectively) shows nearly zeroth-order dependencies
on THF even in hexane (Figure ). This is consistent with syn elimination via the computationally
viable transition structures 24 and 25.[31,36,37]
Figure 7
Plot of the initial rate[19b] versus [THF]
in hexane for the dehydrobromination of exo-2-bromonorbornane 22 (0.040 M) with NaDA (0.10 M) at −40 °C. The
curve depicts an unweighted least-squares fit to y = k[THF] + k′: k = (2.6 ± 0.5) × 10–4; k′ = (2.2 ± 0.3) × 10–4.
Plot of the initial rate[19b] versus [THF]
in hexane for the dehydrobromination of exo-2-bromonorbornane 22 (0.040 M) with NaDA (0.10 M) at −40 °C. The
curve depicts an unweighted least-squares fit to y = k[THF] + k′: k = (2.6 ± 0.5) × 10–4; k′ = (2.2 ± 0.3) × 10–4.
1-Bromocyclooctene
Elimination of 26 to
give cyclooctyne (27) necessarily proceeds syn (Scheme ). Cyclooctyne is
not stable under the reaction conditions, cleanly isomerizing to cycloocta-1,2-diene
(allene) 28 as a 2:1 mixture of symmetric and unsymmetric
conformers, 28a and 28b, respectively (Figure ). These conformers
were decoalesced at −110 °C and characterized by a bevy
of two-dimensional (2D-NMR spectroscopic methods (Supporting Information).[38] As noted
previously,[39−41]28 self-condenses when warmed to ambient
temperatures to give a complex mixture that includes dimer 29 and a trimer (likely the Diels–Alder adduct of 29 and cyclooctyne). An independently prepared sample of 27(31) reacts with NaDA analogously.
Scheme 2
Formation of Cycloocta-1,2-diene
Figure 8
Symmetric and
unsymmetric conformers of cycloocta-1,2-diene (28a and 28b, respectively).
Symmetric and
unsymmetric conformers of cycloocta-1,2-diene (28a and 28b, respectively).Rate studies showed a rate-limiting
dehydrohalogenation that necessarily proceeds via 27 rather
than directly to allene 28. Specifically, comparing 26 with 26-d1[31] affords kH/kD = 10. A linear THF dependence (Figure ) in conjunction with a half-order
dependence on NaDA (0.50 ± 0.07) are consistent with the generic
mechanisms depicted in eqs and 5. (The nonzero intercept is relatively
minor.) The trisolvated-monomer-based transition structure 30 is computationally viable.
Figure 9
Plot of the initial rate versus [THF] for the
dehydrobromination
of 1-bromocyclooctene 26 (0.050 M) with NaDA (0.10 M)
at −50 °C in (A) hexane and (B) 2,5-Me2THF.
The curve depicts an unweighted least-squares fits. Curve A: y = k[THF] + k′: k = (0.74 ± 0.05) × 10–3; k′ = (1.90 ± 0.05) × 10–3. Curve B: y = k[THF]: k = (0.89 ± 0.12) × 10–3; k′ = (2.61 ± 0.0.03) × 10–5.
Plot of the initial rate versus [THF] for the
dehydrobromination
of 1-bromocyclooctene 26 (0.050 M) with NaDA (0.10 M)
at −50 °C in (A) hexane and (B) 2,5-Me2THF.
The curve depicts an unweighted least-squares fits. Curve A: y = k[THF] + k′: k = (0.74 ± 0.05) × 10–3; k′ = (1.90 ± 0.05) × 10–3. Curve B: y = k[THF]: k = (0.89 ± 0.12) × 10–3; k′ = (2.61 ± 0.0.03) × 10–5.
trans-1-Bromo-2-methoxycyclohexane
(31)[42,43]
Reaction of 31 (eq ) cleanly affords
the
enol ether 32 to the exclusion of allylic ether 33 (>20:1).[44] This result contrasts
with a reported t-BuOK-mediated elimination to give 33.[45] Although it may be tempting
to invoke a syn elimination, carbene 34 seems more plausible
and has been shown to insert into the C–H bond geminal to the
alkoxy moiety with high fidelity.[46]
trans-1-Bromo-2-methoxycyclooctane (35)
Dehydrohalogenation of 35 by t-BuOK/18-crown-6 is reported to give allylic ether 36,[43] while NaNH2-mediated
dehydrohalogenation yields 29 via the transiently stable
cycloocta-1,2-diene (allene 28).[41] These reports prompted us to examine the reactivity of NaDA/THF
with 35. Treatment of 35 with excess NaDA/THF
at −78 °C afforded, upon workup, dimer 29 along with other forms (see Scheme ). Using only 0.80 equiv of NaDA to minimize allene 28 formation, we obtained 1-bromocyclooctene (26) in 62% isolated yield (eq ). This unusual preferential elimination of the methoxy moiety
has meager literature support.[47−49]
2-Phenyl-2-methoxy-1-bromoethane (37)
Reaction of 37 with NaDA/THF was anticipated
to provide
enol ether 40 given the considerable acidity of the benzylic
proton; however, phenylacetylene was formed instead (Scheme ).[50] Observation of vinyl bromide 39 at partial conversion,
along with the failure of an independently prepared sample of enol
ether 40 to give phenylacetylene under the reaction conditions,
supports the mechanism as drawn.
Scheme 3
Elimination of Vicinal Haloether 37 to Form Acetylene 38
Conclusions
Eliminations of a range of alkyl halides
by NaDA in THF/hexane
are facile and efficient. The dominance of monomer-based eliminations
is a theme that continues from previous studies of NaDA-mediated metalations.[8,11] The absence of competing SN2 substitution contrasts with
the analogous reaction of 1-bromooctane with LDA/THF in which substitution
and elimination pathways compete. The facile elimination of an equatorially
disposed cyclohexyl bromide via a carbenoid-based pathway is also
notable.[33,34]Previous discussions of solvent effects
on base-mediated eliminations
are couched using the language of ion pairing.[1b] There is only limited attention to the role of aggregation,[3] and solvation is described as bulk properties
rather than as molecular phenomena. We trace rate changes to differential
solvation numbers that affiliate with the absence or presence of Na–X
contacts in the rate-limiting transition structures. The computed
disolvated transition structures show Na–X contacts, whereas
the trisolvates are more variable. Overlaid on the primary-shell solvation
reside sterically insensitive, secondary-shell effects that can be
teased out using 2,5-Me2THF as a polar surrogate for hexane.
Although the influences of these secondary-shell polarity effects
on reaction rates seem small, the influence on the interpretation
of the rate laws and mechanisms is far more consequential. Two important
points are that (1) macroscopic solvation effects can be described
in terms of separate contributions of primary and secondary shells,
and (2) secondary-shell effects seem moderately more pronounced for
NaDA than for LDA.The
ease of synthesis,
physical properties, and reactivities of NaDA continue to support
our assertion that NaDA is a long-overlooked base of considerable
potential utility. We hope that our studies of structure–reactivity
relationships will prompt practitioners to consider NaDA as more than
just hyperreactive LDA. The one notable limitation described herein—the
failure to eliminate n-alkyl fluorides on the timescales
of THF decomposition—reminds us that efforts to exploit the
high reactivity of NaDA will be capped by the lability of ethereal
solvents. An altogether different class of ligand will be needed to
maximize reactivity without eliciting decomposition. Stated more broadly,
organosodium chemistry may require more than just the ligands that
have served organolithium chemistry well.
Experimental
Section
Reagents and Solvents
THF and hexane were distilled
from blue or purple solutions containing sodium benzophenone ketyl.
NaDA was prepared from sodium dispersion in N,N-dimethylethylamine (DMEA) using a modified[4] procedure first reported by Wakefield and recrystallized
from DMEA/hexane.[51] Solutions of NaDA can
be titrated using a literature method.[52]
NMR Spectroscopic Analyses
An NMR tube under vacuum
was flame-dried on a Schlenk line, allowed to cool to room temperature,
backfilled with argon, placed in a −78 °C dry ice/acetone
bath, and charged with NaDA and solvents using stock solutions. Substrates
were added in THF-d8 or THF-d8/cosolvent mixtures via a syringe. The tube was vortexed
two times on a vortex mixer for 5 s with cooling between vortexing.
Standard 1H NMR spectra were recorded on a 500 MHz spectrometer.
The resonances are referenced to residual THF resonances at 1.73 and
3.58 ppm for 1H and 67.57 and 25.37 ppm for 13C. The concentrations of the starting material were referenced to
an internal benzene standard (7.27 ppm). Spectra were recorded with
a scan rate that varies depending on the rate of reaction.
Elimination
of -17
To a
stirred solution of NaDA (80.0 mg, 0.65 mmol) in dry
THF (10 mL) under argon atmosphere at −78 °C was added cis-1-bromo-4-(tert-butyl)cyclohexane (-17, 110 mg, 0.50 mmol) in
THF (1.0 mL). The reaction mixture was stirred for 1.5 h, quenched
by the addition of saturated NH4Cl solution (1.0 mL), and
extracted with Et2O (2 × 10 mL). The organic layer
was washed with brine (10 mL) and dried over Na2SO4. Evaporation of the solvent, followed by flash chromatography
of the resulting crude residue using neat hexane as an eluent, afforded 18 (66.4 mg, 96% yield).
Cycloocta-1,2-diene (28a)
Allene 28a, contaminated by 20%
of a minor conformer 28b, was prepared most cleanly from
cyclooctyne using the general procedure
for NMR spectroscopic analysis using 0.25 equiv of NaDA in neat THF-d8. The NMR spectroscopic data recorded at −110
°C for the major isomer, 28a, is as follows: 1H NMR (500 MHz, THF-d8): δ
5.3 (m, 1H), 5.11 (t, J = 6.1 Hz, 1H), 2.29 (dd, J = 20.2 Hz, 14.4 Hz, 1H); 2.01 (dd, J =
10.0, 8.0 Hz, 1H), 1.91–1.95 (m, 2H), 1.78–1.84 (m,
3H), 1.33 (q, J = 14.5 Hz, 1H), 1.29 (t, J = 16.2 Hz, 1H), 0.84 (t, J =16.2 Hz,
1H). 13C NMR (73.57 MHz, THF-d8): δ: 208.6, 95.1, 90.5, 33.4, 31.6, 30.1, 29.1, and 27.4.
Note: the multiplicities were derived from 2D 1H/13C HSQC experiments and represent approximate multiplet structure. J values smaller than 6 Hz could not be resolved.
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