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||||||
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||||||
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1.
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1.
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||||||
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## Semantics
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||||||
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| **Definiendum** | **Definiens** |
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|:---------------:|:-------------:|
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## Clarified Proposition
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## Clarified Proposition
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||||||
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>""
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>""
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## Semantics
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1.
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## Receipts
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## Receipts
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---
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---
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# NTT 1
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# NTT 1
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## Trait
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## Traits
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1.
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1.
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## Semantic Analysis
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## Analysis
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### Unclear Terms
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1.
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1.
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## Questions
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## Semantics
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| **Definiendum** | **Definiens** |
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|:---------------:|:-------------:|
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## Reductios
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1.
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1.
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---
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---
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### Immortality Reductio
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### Immortality Reductio
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| <font color="CC6600">**Variable**</font> | <font color="CC6600">**Definition**</font> |
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| <font color="CC6600">**Variable**</font> | <font color="CC6600">**Definition**</font> |
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|:----------------------------------------:|:--------------------------------------------------------------------------- |
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|:----------------------------------------:|:------------------------------------------ |
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| <font color="CC6600">**H**</font> | humans undergo normal physiological process (x) |
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| <font color="CC6600">**H(x)**</font> | humans undergo (x) |
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| <font color="CC6600">**R**</font> | normal physiological process (x) does result in negative health outcome (y) |
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| <font color="CC6600">**R(x,y)**</font> | (x) does result in (y) |
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| <font color="CC6600">**x**</font> | normal physiological process |
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| <font color="CC6600">**y**</font> | negative health outcome |
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| <font color="CC6600">**s**</font> | senescence |
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| <font color="CC6600">**s**</font> | senescence |
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| <font color="CC6600">**d**</font> | death |
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| <font color="CC6600">**d**</font> | death |
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<div style="text-align: center">
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<div style="text-align: center">
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<font color="CC6600">
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<font color="CC6600">
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<b>P1)</b></font> If humans undergo a normal physiological process, then the normal physiological process does not result in a negative health outcome.
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<b>P1)</b></font> For all things, if humans undergo a normal physiological process, then the normal physiological process does not result in a negative health outcome.
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<br />
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<br />
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<font color="CC6600">
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<font color="CC6600">
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<b>(∀x∀y(Hx→¬Rxy))</b>
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<b>(∀x∀y(Hx→¬Rxy))</b>
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non-physical mental entities
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non-physical mental entities
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externalist value
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externalist value
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warrant
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warrant
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primitive identity
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---
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---
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# Vegan Society Definition Tho
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# Vegan Society Definition Tho
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| <font color="CC6600">**Defineindum**</font> | <font color="CC6600">**Definiens**</font> |
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| <font color="CC6600">**Defineindum**</font> | <font color="CC6600">**Definiens**</font> |
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|:----------------------------------------:|:------------------------------------------ |
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|:-------------------------------------------:|:----------------------------------------- |
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| <font color="CC6600">V</font> | it is vegan to do something (x) |
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| <font color="CC6600">V</font> | it is vegan to do something (x) |
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| <font color="CC6600">E</font> | something (x) exploits animals (y) |
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| <font color="CC6600">E</font> | something (x) exploits animals (y) |
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| <font color="CC6600">A</font> | a being (x) is an animal |
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| <font color="CC6600">A</font> | a being (x) is an animal |
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### Obligatory Activism
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## Obligatory Activism
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| <font color="CC6600">**Definiendum**</font> | <font color="CC6600">**Definiens**</font> |
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| <font color="CC6600">**Definiendum**</font> | <font color="CC6600">**Definiens**</font> |
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|:-------------------------------------------:|:--------------------------------------------------------- |
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|:-------------------------------------------:|:--------------------------------------------------------- |
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<div style="text-align: center">
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<div style="text-align: center">
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<font color="CC6600">
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<font color="CC6600">
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<b>P1)</b></font> One has an obligation to convince others of something if and only if that something is a moral obligation.
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<b>P1)</b></font> For all things, one has an obligation to convince others of an action (x) if, and only if, an action (x) is a moral obligation.
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<br />
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<br />
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<font color="CC6600">
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<font color="CC6600">
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<b>(∀x(Cx↔Mx))</b>
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<b>(∀x(Cx↔Mx))</b>
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# Debate 2
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## Proposition
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||||||
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>"Nick believes:
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> 1) "
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|
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## Analysis
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1.
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## Semantics
|
||||||
|
|
||||||
|
| **Definiendum** | **Definiens** |
|
||||||
|
|:---------------:|:-------------:|
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| | |
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| | |
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| | |
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|
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## Clarified Proposition
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||||||
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|
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|
>""
|
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|
|
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|
## Receipts
|
||||||
|
|
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|
![[Pasted image 20241104170500.png]]
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|
![[Pasted image 20241104170436.png]]
|
||||||
|
|
||||||
|
---
|
||||||
|
|
||||||
|
### Permissible Dog-Stomping Reductio
|
||||||
|
|
||||||
|
| <font color="CC6600">**Definiendum**</font> | <font color="CC6600">**Definiens**</font> |
|
||||||
|
|:-------------------------------------------:|:--------------------------------------------- |
|
||||||
|
| <font color="CC6600">**P(y)**</font> | animal (y) is property |
|
||||||
|
| <font color="CC6600">**Q(x,y)**</font> | committing harm (x) against animal (y) is permissible |
|
||||||
|
| <font color="CC6600">**x**</font> | committing harm against (an animal) |
|
||||||
|
| <font color="CC6600">**y**</font> | an animal |
|
||||||
|
| <font color="CC6600">**d**</font> | a stray dog (y) |
|
||||||
|
| <font color="CC6600">**s**</font> | Peanut the squirrel (y) |
|
||||||
|
| <font color="CC6600">**m**</font> | stomping in the head of (an animal) (x) |
|
||||||
|
| <font color="CC6600">**t**</font> | euthanizing (x) |
|
||||||
|
|
||||||
|
<div style="text-align: center">
|
||||||
|
<font color="CC6600">
|
||||||
|
<b>P1)</b></font> For all things, committing harm (x) against animal (y) is permissible if, and only if, the animal (y) is not property.
|
||||||
|
<br />
|
||||||
|
<font color="CC6600">
|
||||||
|
<b>(∀x∀y(Qxy↔¬Py))</b>
|
||||||
|
<br />
|
||||||
|
<b>P2)</b></font> A stray dog is not property and Peanut the squirrel is property.
|
||||||
|
<br />
|
||||||
|
<font color="CC6600">
|
||||||
|
<b>(¬Pd∧Ps)</b>
|
||||||
|
<br />
|
||||||
|
<b>C)</b></font> Therefore, stomping in the head of a stray dog is permissible and euthanizing Peanut the squirrel is not permissible.
|
||||||
|
<br />
|
||||||
|
<font color="CC6600">
|
||||||
|
<b>(∴Qmd∧¬Qts)</b>
|
||||||
|
<br />
|
||||||
|
<br />
|
||||||
|
</font>
|
||||||
|
</div>
|
||||||
|
|
||||||
|
---
|
||||||
|
|
||||||
# Debate 1
|
# Debate 1
|
||||||
|
|
||||||
## Proposition
|
## Proposition
|
||||||
|
|
Loading…
Add table
Add a link
Reference in a new issue