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In BEN10, is every increase in dimension equal to an increase in the real number axis (real number set)? (Advanced properties of the real number set. The real number set itself is uncountable, which means that the number of real numbers is strictly greater than the number of natural numbers, even if both are infinite. This can be proven through Cantor's diagonal method that in reality, the potential of the real number set is the potential of the aleph 1 continuum, that is, the potential of the power set of natural numbers. Since only countable elements in the real number set can be algebraic numbers, the vast majority of real numbers are subsets that go beyond the real number set, and there is no set whose potential energy is strictly greater than the potential energy of the natural number set or strictly less than the potential energy of the real number set. This is the continuum hypothesis. In fact, this assumption is independent of ZFC set theory and cannot be proven or denied in ZFC set theory.)
In BEN10, is every increase in dimension equal to an increase in the real number axis (real number set)? (Advanced properties of the real number set. The real number set itself is uncountable, which means that the number of real numbers is strictly greater than the number of natural numbers, even if both are infinite. This can be proven through Cantor's diagonal method that in reality, the potential of the real number set is the potential of the aleph 1 continuum, that is, the potential of the power set of natural numbers. Since only countable elements in the real number set can be algebraic numbers, the vast majority of real numbers are subsets that go beyond the real number set, and there is no set whose potential energy is strictly greater than the potential energy of the natural number set or strictly less than the potential energy of the real number set. This is the continuum hypothesis. In fact, this assumption is independent of ZFC set theory and cannot be proven or denied in ZFC set theory.)
以及
In BEN10, is every increase in dimension equal to an increase in the real number axis (real number set)? (Advanced properties of the real number set. The real number set itself is uncountable, which means that the number of real numbers is strictly greater than the number of natural numbers, even if both are infinite. This can be proven through Cantor's diagonal method that in reality, the potential of the real number set is the potential of the aleph 1 continuum, that is, the potential of the power set of natural numbers. Since only countable elements in the real number set can be algebraic numbers, the vast majority of real numbers are subsets that go beyond the real number set, and there is no set whose potential energy is strictly greater than the potential energy of the natural number set or strictly less than the potential energy of the real number set. This is the continuum hypothesis. In fact, this assumption is independent of ZFC set theory and cannot be proven or denied in ZFC set theory.)
In BEN10, is every increase in dimension equal to an increase in the real number axis (real number set)? (Advanced properties of the real number set. The real number set itself is uncountable, which means that the number of real numbers is strictly greater than the number of natural numbers, even if both are infinite. This can be proven through Cantor's diagonal method that in reality, the potential of the real number set is the potential of the aleph 1 continuum, that is, the potential of the power set of natural numbers. Since only countable elements in the real number set can be algebraic numbers, the vast majority of real numbers are subsets that go beyond the real number set, and there is no set whose potential energy is strictly greater than the potential energy of the natural number set or strictly less than the potential energy of the real number set. This is the continuum hypothesis. In fact, this assumption is independent of ZFC set theory and cannot be proven or denied in ZFC set theory.)
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