These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化反射的定义: 反射是欧得空的对合等距同构，它的不点集合是余维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化射的定: 射是欧几里得空的对合等距同构，它的不动点集合是余维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化射的定: 射是欧几里得空的对合等距同构，它的不动点集合是余维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化射: 射是欧几里得空对合等距同构，动点集合是余维度为 1 仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们反射的定义: 反射欧几里得空的对等距同构，它的不动点集维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化反射的定义: 反射是欧几里得空的对合等距同构，它的不动点集合是余维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化反射的定义: 反射是欧几里得空的对合等距同构，它的不动点集合是余维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化反射的定义: 反射是欧得空的对合等距同构，它的不点集合是余维度为 1 的仿射子空。

These observations allow one to formalize the definition of reflection: a reflection is an involutive isometry of an Euclidean space whose set of fixed points is an affine subspace of codimension 1.

这些观察允许我们形式化射的定: 射是欧几里得空的对合等距同构，它的不动点集合是余维度为 1 的仿射子空。