intword: values between 10^36 and a googol format as huge decillion counts, and rounding to the next unit does not carry

What happened

intword handles values up to 1000 decillion (10^36) and exactly a googol
(10^100) well, but everything in between formats as an enormous decillion
count:

>>> import humanize
>>> humanize.intword(10**100)
'1.0 googol'
>>> humanize.intword(10**100 - 10**93)
'9999999000000000610151082626636586748864734715312950532670947852288.0 decillion'
>>> humanize.intword(10**50)
'100000000000000000.0 decillion'

A 67 digit unit count defeats the purpose of a human readable number, and
a value just below a googol that rounds up to it never carries to
"1.0 googol".

Verified on humanize 4.16.0 (published wheel) and on current main
(c3a124c), Python 3.11.

Why this looks like a bug rather than a choice

This is the same class of boundary behavior that #328 recently fixed for
metric() (carry to the next SI prefix when rounding reaches 1000). The
powers list jumps from decillion (10^33) to googol (10^100), and the
selection loop picks decillion for anything under a googol, no matter how
large the resulting count is. Values above the largest power already fall
back to str(value), which suggests the intended behavior for
"no reasonable unit" is the plain number, not a unit with a 67 digit
multiplier.

Expected

One of the following, whichever matches the project's intent:

1. Values whose formatted count reaches 1000 of a unit with no adjacent
   next power fall back to str(value) (consistent with the existing
   above-maximum behavior), and values that round up to exactly the next
   power carry to it ("1.0 googol"), consistent with #328's carry rule.
2. Or simply fall back to str(value) for the whole gap between 10^36
   and 10^100.

I am happy to open a PR with regression tests for the boundary cases once
maintainers confirm which behavior is intended.

How this was found

An automated review gate proposed edge case tests for the recent number.py
changes (the #328 carry fix among them) and executed them against the
code; the "carry just below the next unit" test failed with the output
above. The failing test and its observed output are reproducible by hand
as shown.

Start in the number.py changes referenced in the report and reproduce the boundary examples with Python 3.11. Confirm with maintainers whether the gap should fall back to str(value) or carry at the googol boundary, then add regression tests for the selected behavior. Done means values near 10^100 no longer produce enormous decillion counts and rounding follows the agreed rule.