creating theorems using newtcbtheorem and have them over multiple pages











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I've stumbled upon this great question and answer was given by @Andrew, but I'm wondering: looking at the code and all if it's at all possible to have the theorems or even the lemmas or definitions to span across multiple pages? Because in my notes, I have some of them starting at the end of a page, and with this layout it pushes it down to the next page, leaving a huge gap.



This is the thread : How to create a framed proof attached to a theorem?



enter image description here



On the next page, there is a longer lemma :



enter image description here



That would not have fit properly at the end of the previous page, hence it was bumped to the next.



I would like it to be spanning across multiple pages, like the proof in the linked thread.










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  • Could you please add the precise code? I am asking because the only answer under your link uses breakable tcolorboxes.
    – marmot
    7 mins ago















up vote
0
down vote

favorite












I've stumbled upon this great question and answer was given by @Andrew, but I'm wondering: looking at the code and all if it's at all possible to have the theorems or even the lemmas or definitions to span across multiple pages? Because in my notes, I have some of them starting at the end of a page, and with this layout it pushes it down to the next page, leaving a huge gap.



This is the thread : How to create a framed proof attached to a theorem?



enter image description here



On the next page, there is a longer lemma :



enter image description here



That would not have fit properly at the end of the previous page, hence it was bumped to the next.



I would like it to be spanning across multiple pages, like the proof in the linked thread.










share|improve this question






















  • Could you please add the precise code? I am asking because the only answer under your link uses breakable tcolorboxes.
    – marmot
    7 mins ago













up vote
0
down vote

favorite









up vote
0
down vote

favorite











I've stumbled upon this great question and answer was given by @Andrew, but I'm wondering: looking at the code and all if it's at all possible to have the theorems or even the lemmas or definitions to span across multiple pages? Because in my notes, I have some of them starting at the end of a page, and with this layout it pushes it down to the next page, leaving a huge gap.



This is the thread : How to create a framed proof attached to a theorem?



enter image description here



On the next page, there is a longer lemma :



enter image description here



That would not have fit properly at the end of the previous page, hence it was bumped to the next.



I would like it to be spanning across multiple pages, like the proof in the linked thread.










share|improve this question













I've stumbled upon this great question and answer was given by @Andrew, but I'm wondering: looking at the code and all if it's at all possible to have the theorems or even the lemmas or definitions to span across multiple pages? Because in my notes, I have some of them starting at the end of a page, and with this layout it pushes it down to the next page, leaving a huge gap.



This is the thread : How to create a framed proof attached to a theorem?



enter image description here



On the next page, there is a longer lemma :



enter image description here



That would not have fit properly at the end of the previous page, hence it was bumped to the next.



I would like it to be spanning across multiple pages, like the proof in the linked thread.







environments theorems tcolorbox






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share|improve this question











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asked 21 mins ago









Sephya

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1209












  • Could you please add the precise code? I am asking because the only answer under your link uses breakable tcolorboxes.
    – marmot
    7 mins ago


















  • Could you please add the precise code? I am asking because the only answer under your link uses breakable tcolorboxes.
    – marmot
    7 mins ago
















Could you please add the precise code? I am asking because the only answer under your link uses breakable tcolorboxes.
– marmot
7 mins ago




Could you please add the precise code? I am asking because the only answer under your link uses breakable tcolorboxes.
– marmot
7 mins ago















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