Mudar Direção dos Eixos - 2
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Mudar Direção dos Eixos - 2
Olá a todos.
Vi que no fórum alguém já postou sobre o assunto.
Da forma como está descrito na solução abaixo:
https://www.schultzgames.com/t1726-mudar-direcao-dos-eixos?highlight=eixos
Porém, dessa forma, ajuda quando vamos trabalhar direto no objeto. Porém, quando vamos trabalhar na malha por exemplo? Como fazer?
No caso, estou com um jato com o Z voltado para cima, e precisava colocar esse Z em todos os objetos voltados para o frente na mesma direção do bico do jato.
Sou fraco no Blender, totalmente, alguém poderia dar uma dica de como resolver isso direto na malha?
![Mudar Direção dos Eixos - 2 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)
Vi que no fórum alguém já postou sobre o assunto.
Da forma como está descrito na solução abaixo:
https://www.schultzgames.com/t1726-mudar-direcao-dos-eixos?highlight=eixos
Porém, dessa forma, ajuda quando vamos trabalhar direto no objeto. Porém, quando vamos trabalhar na malha por exemplo? Como fazer?
No caso, estou com um jato com o Z voltado para cima, e precisava colocar esse Z em todos os objetos voltados para o frente na mesma direção do bico do jato.
Sou fraco no Blender, totalmente, alguém poderia dar uma dica de como resolver isso direto na malha?
Eris- Membro
- PONTOS : 1951
REPUTAÇÃO : 9
Respeito as regras :
Re: Mudar Direção dos Eixos - 2
Mude a referencia pra local, pra ter certeza de que o eixo está girando corretamente.
![Mudar Direção dos Eixos - 2 CDDTz6f](https://i.imgur.com/cDDTz6f.png)
Em options, ative a opção "Affect Only Origins" pra girar apenas o pivo do objeto sem afetar a mesh.
![Mudar Direção dos Eixos - 2 Znn8ER6](https://i.imgur.com/Znn8ER6.png)
Depois selecione a ferramenta de Girar ou aperte R no teclado:
![Mudar Direção dos Eixos - 2 Rnhv2xX](https://i.imgur.com/rnhv2xX.png)
Depois bastar girar 90 graus em X que o Z vai apontar pra frente.
![Mudar Direção dos Eixos - 2 9o32Mbj](https://i.imgur.com/9o32Mbj.png)
Feito isso volte em opções e desmarque a opção "Affect Origins Only" pra mover os objetos normalmente.
Seguindo passo a passo a origem deve estar assim agora:
![Mudar Direção dos Eixos - 2 IzCD9OX](https://i.imgur.com/izCD9OX.png)
![Mudar Direção dos Eixos - 2 CDDTz6f](https://i.imgur.com/cDDTz6f.png)
Em options, ative a opção "Affect Only Origins" pra girar apenas o pivo do objeto sem afetar a mesh.
![Mudar Direção dos Eixos - 2 Znn8ER6](https://i.imgur.com/Znn8ER6.png)
Depois selecione a ferramenta de Girar ou aperte R no teclado:
![Mudar Direção dos Eixos - 2 Rnhv2xX](https://i.imgur.com/rnhv2xX.png)
Depois bastar girar 90 graus em X que o Z vai apontar pra frente.
![Mudar Direção dos Eixos - 2 9o32Mbj](https://i.imgur.com/9o32Mbj.png)
Feito isso volte em opções e desmarque a opção "Affect Origins Only" pra mover os objetos normalmente.
Seguindo passo a passo a origem deve estar assim agora:
![Mudar Direção dos Eixos - 2 IzCD9OX](https://i.imgur.com/izCD9OX.png)
SteveRogers- Instrutor
-
PONTOS : 2555
REPUTAÇÃO : 156
Respeito as regras :
Re: Mudar Direção dos Eixos - 2
@SteveRogers
Gratidão irmão, vou tentar esse passo a passo.
Desde obrigado, volto para confirmar o resultado.
Forte Abraço
Gratidão irmão, vou tentar esse passo a passo.
Desde obrigado, volto para confirmar o resultado.
Forte Abraço
Eris- Membro
- PONTOS : 1951
REPUTAÇÃO : 9
Respeito as regras :
Re: Mudar Direção dos Eixos - 2
sobre o Z do blender virar o Y na Unity, é normal, a causa é a diferença entre o sistema de coordenadas dos dois programas.
tem algumas gambiarras pra corrigir, mas eu prefiro o método de remover o parente de todos os objetos, caso algum seja filho de outro, selecionar tudo e exportar como fbx, marcando a opção Fbx All e Apply transform, isso faz o modelo ficar com a mesma orientação do blender dentro da unity, resolvendo também o problema da escala 0.01.
selecione todos os objetos, remova o parentesco com alt P, e depois mude as opções que falei durante a exportação do Fbx
tem algumas gambiarras pra corrigir, mas eu prefiro o método de remover o parente de todos os objetos, caso algum seja filho de outro, selecionar tudo e exportar como fbx, marcando a opção Fbx All e Apply transform, isso faz o modelo ficar com a mesma orientação do blender dentro da unity, resolvendo também o problema da escala 0.01.
selecione todos os objetos, remova o parentesco com alt P, e depois mude as opções que falei durante a exportação do Fbx
SteveRogers- Instrutor
-
PONTOS : 2555
REPUTAÇÃO : 156
Respeito as regras :
Re: Mudar Direção dos Eixos - 2
Olá, venho aqui para te agradecer pelo tempo disponibilizado.
Consegui resolver da forma como indicou, porém, desmontei todo o modelo e fui salvando parte por parte (lemes, profundores e flaps).
Gratidão
Consegui resolver da forma como indicou, porém, desmontei todo o modelo e fui salvando parte por parte (lemes, profundores e flaps).
Gratidão
Eris- Membro
- PONTOS : 1951
REPUTAÇÃO : 9
Respeito as regras :
![-](https://2img.net/i/empty.gif)
» Mudar direção dos eixos
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» Mudar a direção local do pivot point Blender, LookAt invertido Unity
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