[Merged by Bors] - chore(algebra/group_power): golf a few proofs #10498
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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* move `pow_lt_pow_of_lt_one` and `pow_lt_pow_iff_of_lt_one` from `algebra.group_power.lemmas` to `algebra.group_power.order`; * add `strict_anti_pow`, use it to golf the proofs of the two lemmas above; * golf a few other proofs; * add `nnreal.exists_pow_lt_of_lt_one`.
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pow_lt_pow_of_lt_oneandpow_lt_pow_iff_of_lt_onefromalgebra.group_power.lemmastoalgebra.group_power.order;strict_anti_pow, use it to golf the proofs of the two lemmasabove;
nnreal.exists_pow_lt_of_lt_one.