| 11. | Examples 6 and 7 are distributive lattices which are not Boolean algebras.
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| 12. | Each interpretation is responsible for different distributive laws in the Boolean algebra.
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| 13. | The mathematical structure of modal logic, namely Boolean algebras and topology.
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| 14. | Various examples of partial orders appear in lattices and Boolean algebras.
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| 15. | Hence every subalgebra of a Boolean algebra is a Boolean algebra.
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| 16. | In computer science, circuit diagrams are useful when visualizing expressions using Boolean algebra.
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| 17. | Boolean algebra is the main mathematical principle behind " Herma ".
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| 18. | There are only countably many integers, so this infinite Boolean algebra is countable.
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| 19. | By imposing additional conditions ( in form of suitable Boolean algebra.
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| 20. | Hence every subalgebra of a Boolean algebra is a Boolean algebra.
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