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Fig. 12.1 Projected
structure of
triphenylmethyl.
The molecule has
a propeller-like shape
Fig. 12.2 Structure of the
(virtual) hexaphenylethane
study” - the fully phenylated ethane. The chemical equation of the chosen reaction
he described was:
2C 6 H 5
ð
Þ 3 C
C1
þ
2Ag
¼
ð
C 6 H 5
Þ 3 C
CC 6 H 5
ð
Þ 3 þ
2AgC1
:
:
Still optimistic in 1900, he wrote: “Moreover, I believe that hexaphenylethane, if it
had been once prepared, would turn out to be a quite stable body [ein ganz
best ¨ ndiger K ¨ rper]” (Gomberg 1900a , 3160). In 1914, after dozens of articles
and serious discussions with many prominent chemists and contrasting with his
former belief, he stated: “Hexaphenylethane still remains a figment of the imagi-
nation.” 5 This is still true today. 6 In fact, Gomberg found quite fascinating reaction
products, among which - at least in a solution - he assumed the radical
triphenylmethyl (Fig. 12.1 ) but neither the dissolved product nor the solid could
be identified by him.
For a long time to come, however, textbooks taught their readers that the isolated
“dimer” of triphenylmethyl simply was the symmetric hexaphenylethane, which
would have the following projected structural formula (Fig. 12.2 ) 7 .
However, it remained unclear what exactly the reaction product of Gomberg
s
attempt to bring together two monomers of triphenylmethyl really was until 1968,
when new results suggested a quinoid structure. 8 Crucial for this scientific progress
was the application of nuclear magnetic resonance spectrometry ( 1 H-NMR). With
the latter, twenty-five “aromatic”, four “unsaturated or dienic”, and one “saturated”
hydrogen atoms could be differentiated in samples of “Gomberg
'
s” solid (Sykes
'
1986 , 44).
5 Gomberg 1914 , 1156.
6 In his well-known textbook on reaction mechanisms, Peter Sykes states: “Hexaphenylethane has
not, indeed, ever been prepared, and may well be not capable of existing under normal conditions
due to the enormous steric crowding that would be present.” (Sykes 1986 , 301)
7 C.f. Fieser and Fieser 1968 , 410.
8 See Lankamp et al. 1968 . See also Nair et al. 2006 .
 
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