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Igarsaba
Regular Visitor

Image Base 64 Size in Table

Hi guys, everything all right?

 

I have a large dataset with base64 images, and they are displaying in my table like this:

 

Igarsaba_0-1674565484808.png

 

If you notice, the line size is too much big, my dataset images are all in 597x186 proportion, is there a way do make them smaller to reduce my line size? I see that theres much blank spaces in my table (when i decode and look directly in a file, i see that the blank space generated by application that encode the B64 image is alright as you can see below, but in PowerBI, theres a huge blank space)

 

Igarsaba_1-1674565630608.png

 

 

Is there a way to better formatting that?

 

For tests, that a base64 example:

 

"data:image/png;base64,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"

1 ACCEPTED SOLUTION
v-jianboli-msft
Community Support
Community Support

Hi @Igarsaba ,

 

According to my knowledge, you can resize the image by adjusting the image height in the format, but the overall scale of the image will still be a square. PowerBI does not currently support resizing the cell where the image is located as a rectangle, you can only change the original scale of your image and adjust its length and width to be consistent.

If you would like to suggest some feature improvements. I have found users with similar needs to you here , you may vote the idea and comment  to improve this feature. It is a place for customers provide feedback about Microsoft Office products . What’s more, if a feedback is high voted there by other customers, it will be promising that Microsoft Product Team will take it into consideration when designing the next version in the future.

 

Best Regards,

Jianbo Li

If this post helps, then please consider Accept it as the solution to help the other members find it more quickly.

View solution in original post

1 REPLY 1
v-jianboli-msft
Community Support
Community Support

Hi @Igarsaba ,

 

According to my knowledge, you can resize the image by adjusting the image height in the format, but the overall scale of the image will still be a square. PowerBI does not currently support resizing the cell where the image is located as a rectangle, you can only change the original scale of your image and adjust its length and width to be consistent.

If you would like to suggest some feature improvements. I have found users with similar needs to you here , you may vote the idea and comment  to improve this feature. It is a place for customers provide feedback about Microsoft Office products . What’s more, if a feedback is high voted there by other customers, it will be promising that Microsoft Product Team will take it into consideration when designing the next version in the future.

 

Best Regards,

Jianbo Li

If this post helps, then please consider Accept it as the solution to help the other members find it more quickly.

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