Our panel of 91 professional philosophers has responded to

374
 questions about 
Logic
151
 questions about 
Existence
154
 questions about 
Sex
24
 questions about 
Suicide
282
 questions about 
Knowledge
96
 questions about 
Time
2
 questions about 
Culture
51
 questions about 
War
208
 questions about 
Science
134
 questions about 
Love
31
 questions about 
Space
392
 questions about 
Religion
170
 questions about 
Freedom
34
 questions about 
Music
89
 questions about 
Law
2
 questions about 
Action
284
 questions about 
Mind
77
 questions about 
Emotion
5
 questions about 
Euthanasia
287
 questions about 
Language
69
 questions about 
Business
36
 questions about 
Literature
70
 questions about 
Truth
58
 questions about 
Punishment
80
 questions about 
Death
75
 questions about 
Perception
124
 questions about 
Profession
574
 questions about 
Philosophy
221
 questions about 
Value
68
 questions about 
Happiness
75
 questions about 
Beauty
67
 questions about 
Feminism
110
 questions about 
Animals
32
 questions about 
Sport
4
 questions about 
Economics
218
 questions about 
Education
81
 questions about 
Identity
58
 questions about 
Abortion
39
 questions about 
Race
54
 questions about 
Medicine
23
 questions about 
History
105
 questions about 
Art
244
 questions about 
Justice
43
 questions about 
Color
27
 questions about 
Gender
1280
 questions about 
Ethics
110
 questions about 
Biology
88
 questions about 
Physics
117
 questions about 
Children

Question of the Day

Using ">" for material implication, (P > Q) is equivalent to each of (~ P v Q) and (Q v ~ P). So you can deduce either of those disjunctions. I think it's just a matter of convention to favor the first of them. The reader is expected to notice the equivalence of the two disjunctions.

Now, (Q v ~ P) is certainly not equivalent to (~ Q v ~ P). From Q, you can infer the first of those disjunctions but not the second. The disjunction (Q v ~ P) is equivalent to (P > Q), whereas the disjunction (~ Q v ~ P) is equivalent to (P > ~ Q) and (Q > ~ P).