Dying Light's new vehicle DLC The Following is bigger than all previous maps combined
We reported last week that
and now it's confirmed that story add-on The Following will have a map bigger than all previous
maps put together. After much teasing, it's also been confirmed that we'll have all terrain dirt buggies to hurtle across the map in and take down unwitting zombies.&For Dying Light: The Following we&re adding a number of bold game-changers to create one massive expansion," explains producer Tymon Smektala. "Something big that will give the game a brand-new flavor. The new map alone is the same size as all the previous maps from Dying Light combined, so there is a lot we&re packing in here."The Following will be free to those who own the Dying Light season pass but will also be available to buy separately. The team at Techland have been listening to fans when it comes to their new releases and sees this as the next step for the community. "We also kept a close eye on player feedback to help tailor what we&ve created here," continues Smektala. "Hopefully people will see that this new expansion is first and foremost, for the fans.& More info will be revealed at Gamescom next week. It's a good thing we're going.Seen something newsworthy?
ABOUT THE AUTHOR
GR+ news lead Louise is a fan of all things Bat and Assassin shaped. She can often be found watching horror, drinking coffee and beating you at The Binding Of Isaac: Rebirth.1. Build a combined truth table for the following wffs, where P, Q and R are propositional variables: (a) P => (Q ∨ R) (b) (P ∨ Q) => R Use your tables to explain briefly why (P ∨ Q) => R |= P => (Q ∨ R) , but P => (Q ∨ R) ?|= (P ∨ Q) => R . (8 marks)
2. Use the rules of deduction in the Propositional Calculus (but avoiding derived rules) to find formal proofs for the following sequents:(a) P , (P ∧ Q) => ~ R ? R => ~ Q(b) Q => (R => ~ Q) ? ~ (R ∧ Q)(c) (Q => R) ∧ (P => S) ? (P ∨ Q) => (R ∨ S) (12 marks) 3. Use truth values to determine which one of the following wffs is a theorem (in the sense of always being true).(a) ( ( P ∨ R ) ∧ ( Q ∨ R ) ) => (( P ∧ Q ) ∨ R )(b) ( ( P ∨ R ) ∧ ( Q ∨ R ) ) => (( P ∨ Q ) ∧ R )For the one that isn’t a theorem, produce all counterexamples. For the one that is a theorem, provide a formal proof also using rules of deduction in the Propositional Calculus (but avoiding derived rules of deduction). (10 marks)
4. A tilde-arrow-wff is a well-formed formula that is built out of propositional variables and the logical connectives ~, => and
only. For example W1 ≡ ((~ ((~ P)
Q)) => ((~ R) => (P
Q))) is a tilde-arrow-wff. For part (a) below, each bracket and each propositional variable, including its subscript, counts as a symbol. We also include in the count of symbols the final brackets on the outside of the wff that are normally invisible in practice.(a) Prove that the number of symbols of tilde-arrow-wffs can be 1, 4, 5 or any integer greater than or equal to 7. (We saw in lectures that the number of symbols of a tilde-arrow-wff cannot be 2, 3 or 6, and you do not need to prove this.)(b) Use truth values to explain why W1 is a theorem.(c) Find a tilde-arrow-wff W2 that has the following truth table (including a brief explanation how you found it): P T T T T F F F F Q T T F F T T F F R T F T F T F T F W2 T F F T T F F F(d) Prove that all truth tables, in any number of propositional variables, arise as truth tables of tilde-arrow-wffs. (15 marks)
5. Evaluate each of 1 3 , 7 8 , 8 7 in Z12 and Z13, or explain briefly why the given fraction does not exist. (6 marks) 6. Prove that the only integer solution to the equation x 2 - 3y 2 = 2z 2 is (x, y, z) = (0, 0, 0). (9 marks)
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I'm looking for a way to safely combine all this code. The is issue is repeated BeforeClose names that have to be avoided. I was a little confused how to get around this.
//full screen
Private Sub Workbook_Open()
Application.DisplayFullScreen = mandBars("Full Screen").Visible = False
Private Sub Workbook_BeforeClose(Cancel As Boolean)
Application.DisplayFullScreen = mandBars("Full Screen").Visible = True
//formula bar
Private Sub Workbook_BeforeClose(Cancel As Boolean)
Application.DisplayFormulaBar = True
Private Sub Workbook_Open()
Application.DisplayFormulaBar = False
//headings
Private Sub Workbook_BeforeClose(Cancel As Boolean)
Application.DisplayHeadings = True
Private Sub Workbook_Open()
Application.DisplayHeadings = False
//drag and drop
Private Sub Workbook_AfterSave(ByVal Success As Boolean)
chgflag = "Y"
Private Sub Workbook_BeforeClose(Cancel As Boolean)
If chgflag && "Y" Then
MsgBox ("You are Closing this before Generating Your Target Docs")
Application.CellDragAndDrop = True
Private Sub Workbook_Open()
Application.CellDragAndDrop = False
Many Thanks for your ideas.
The Workbook_Open or Workbook_BeforeClose(Cancel As Boolean) is the trigger to execute the commands you desire at those given times. So, put all the commands between the Private Sub and End Sub statements. F
Private Sub Workbook_Open()
Application.DisplayFullScreen = True
mandBars("Full Screen").Visible = False
Application.DisplayFormulaBar = False
Application.DisplayHeadings = False
Application.CellDragAndDrop = False
Do the same for the BeforeClose event.
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