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If crime is down, legislator asks, why are indigent protection prices rising?

A Republican state consultant emailed to ask: Do you suppose that indigent protection prices have exploded in Texas?  I am advised crime is ...

A Republican state consultant emailed to ask:
Do you suppose that indigent protection prices have exploded in Texas? 
I am advised crime is down. 
I am advised that probation numbers are down. 
However why is indigent protection $220 million?
On the belief he isn't the one individual questioning about this, this is how Grits responded.
1. Crime is down, however per John Pfaff, prosecutors elevated the variety of convictions per arrest since 2001. See here and here
2. So the variety of instances elevated at the same time as crime declined. 
three. With the elevated variety of instances got here elevated indigent protection prices.

four. Additionally, prices per case rose due to inflation in addition to high quality requirements applied within the 2001 legislation and by the Texas Indigent Protection Fee thereafter. This was mandatory. Protection high quality was and nonetheless is sort of low. 
These are the fundamentals.
The important thing chart exhibiting how prosecutors' choices stored caseloads rising. at the same time as crime fell after the flip of the century, comes from this Grits post:

Convictions, Arrests and Reported Index Crime 
as a Fraction of 2001 ranges, by way of 2011

So, legal courtroom caseloads have turn into disconnected from crime charges in a approach that is counter-intuitive however which is a giant driver of indigent protection prices. By way of the train of prosecutorial discretion, persons are being charged and convicted in low-level instances which, when Grits was a younger man, would have been dismissed. These are native choices by native actors, even when DAs and judges prefer to blame state authorities for his or her woes. As Grits wrote not too long ago, arguments about exploding indigent protection prices ignore the much greater unfunded mandates these native actors impose on the state. 

Grits is sympathetic with county officers who should cowl the rising prices. However state laws clarify simply a part of the rise since 2001, and are seemingly much less of an element than the actions of native choice makers. Subsidizing these locals with out holding them accountable for extreme quantity underlying increased indigent protection prices will not eradicate the issue, it might simply shift the burden to the state, which - new flash! - is funded by the identical taxpayers because the locals.

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Bail Bond News: If crime is down, legislator asks, why are indigent protection prices rising?
If crime is down, legislator asks, why are indigent protection prices rising?
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