Drivers of Bank Supply of Business Loans, Accessible Data

Figure 1: Self Reported Reasons for Changing C&I Terms or Standards
Reason Very Important Reason to Tighten Somewhat Important Reason to Tighten Somewhat Important Reason to Ease Very Important Reason to Ease
Economic Outlook 0.28100471 0.514913658 0.318947801 0.057131114
Competition 0.036625971 0.218645949 0.328291087 0.585036795
Risk Tolerance 0.152185944 0.498616491 0.254172015 0.023534446
Industry Specific 0.222102426 0.394070081 0.168563 0.034134008
Defaults 0.0453284 0.32839963 0.173716012 0.019637462
Secondary Market 0.076452599 0.26116208 0.187922957 0.034357106
Legislative Changes 0.144638404 0.269326683 0.078525641 0.019230769
Liquidity Position 0.05904059 0.108241082 0.114985163 0.024480712
Capital 0.038968167 0.116355653 0.09640592 0.021987315

Note: This figure plots banks' self reported reasons for changing terms or standards. The height of the bars above the x-axis shows the share of banks tightening terms or standards that cite a particular reason as important. The bars below the axis show the shares citing a reason as an important reason for easing. The dark portion of bars shows the share of banks citing a reason as "very important". Data covers the period from 1995 to 2019 where available, with a shorter time horizon for some questions that were added to the survey later.

Source: SLOOS.

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Figure 2: Trends in Loan Performance Around a Change in Supply

Panel a. Change in Nonperforming Loan Rate

Quarters Since SLOOS Beta Estimate Upper Bound Lower bound
-6 -0.00070945 -0.000377953 -0.001040947
-5 -0.000571321 -0.000267248 -0.000875395
-4 -0.000571101 -0.000292952 -0.000849251
-3 -0.000518368 -0.000264733 -0.000772004
-2 -0.000422555 -0.000205184 -0.000639927
-1 -0.000255842 -9.32235E-05 -0.000418461
0      
1 0.000404862 0.000573788 0.000235936
2 0.000756135 0.000968731 0.00054354
3 0.000889122 0.001141813 0.000636431
4 0.000939984 0.001220292 0.000659676
5 0.000976596 0.001287283 0.000665909
6 0.000907622 0.001254278 0.000560967

Panel b. Change in Net Charge-off rate

Quarters Since SLOOS Beta Estimate Upper Bound Lower bound
-6 8.50747E-05 0.000311855 -0.000141706
-5 -3.83468E-05 0.000160855 -0.000237548
-4 -9.97323E-05 7.27638E-05 -0.000272228
-3 -0.000126388 1.60812E-05 -0.000268856
-2 -0.000135925 -2.91446E-05 -0.000242706
-1 -8.44196E-05 -1.72115E-05 -0.000151628
0      
1 0.000144415 0.00020913 7.97003E-05
2 0.000246258 0.0003492 0.000143315
3 0.000376323 0.000514716 0.00023793
4 0.000429996 0.000597967 0.000262025
5 0.000541431 0.000744528 0.000338333
6 0.000650908 0.000885542 0.000416274

Note: This figure plots the regression coefficients from: $$y_{b,t+h}-y_{b,t}=\beta^{h} \text{Tightening Index}_{b,t}+\gamma^{h} \text{Demand}_{b,t} +\tau^{h}_t+\epsilon^{h}_{b,t}$$ by time horizon $$h$$. Each figure plots estimates and 90% confidence intervals for $$\{\beta^{h}\}$$, where $$y$$ is the commitment-weighted average for either the estimated probability of default (top) or annual sales growth for borrowers (bottom). The sample includes Y-14 banks for the years from 2012 to 2019.

Source: Call Reports, SLOOS.

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Figure 3: Trends in Risk Around a Change in Supply

Panel a. Average Probability of Default

Quarters Since SLOOS Beta Estimate Upper Bound Lower bound
-6 -0.000885859 -0.000202295 -0.001569423
-5 -0.000845292 -0.000284488 -0.001406096
-4 -0.000775471 -0.000320296 -0.001230645
-3 -0.00068442 -0.000280019 -0.001088821
-2 -0.000435788 -0.000116518 -0.000755058
-1 -0.000288323 -8.50227E-05 -0.000491624
0      
1 -7.37782E-07 0.000148666 -0.000150142
2 0.000115547 0.000342419 -0.000111326
3 0.000218337 0.000497663 -6.09898E-05
4 0.00010777 0.000458406 -0.000242865
5 2.76837E-05 0.000457949 -0.000402582
6 -3.5588E-05 0.000440522 -0.000511698

Panel b. Average Sales Growth for Borrowers

Quarters Since SLOOS Beta Estimate Upper Bound Lower bound
-6 0.004253665 0.006907553 0.001599778
-5 0.003989971 0.006301117 0.001678825
-4 0.00365165 0.005615838 0.001687463
-3 0.002374766 0.004219607 0.000529926
-2 0.002684655 0.004748988 0.000620322
-1 0.001555375 0.002996398 0.000114352
0      
1 0.000204901 0.002086227 -0.001676426
2 -0.000196278 0.001891275 -0.002283831
3 0.000676298 0.002851094 -0.001498499
4 0.001253935 0.003673462 -0.001165592
5 0.000997699 0.004116532 -0.002121133
6 0.000885784 0.003909105 -0.002137538

Note: This figure plots the regression coefficients from: $$y_{b,t+h}-y_{b,t}=\beta^{h} \text{Tightening Index}_{b,t}+\gamma^{h} \text{Demand}_{b,t} +\tau^{h}_t+\epsilon^{h}_{b,t}$$ by time horizon $$h$$. Each figure plots estimates and 90% confidence intervals for $$\{\beta^{h}\}$$, where $$y$$ is the commitment-weighted average for either the estimated probability of default (top) or annual sales growth for borrowers (bottom). The sample includes Y-14 banks for the years from 2012 to 2019.

Source: Y-14Q, SLOOS.

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Figure 4: Trends in C&I Lending Around a Change in Supply

Panel a. C&I loan Growth

Quarters Since SLOOS Beta Estimate Upper Bound Lower bound
-6 -0.003005183 0.001721785 -0.007732152
-5 -0.002606035 0.001529544 -0.006741615
-4 -0.002342813 0.001233111 -0.005918736
-3 -0.001707715 0.001316137 -0.004731567
-2 -0.001307752 0.001013335 -0.00362884
-1 -0.001156452 0.00040644 -0.002719344
0      
1 -0.001227505 0.000289465 -0.002744475
2 -0.004671767 -0.002371452 -0.006972082
3 -0.008074266 -0.005094571 -0.01105396
4 -0.01222619 -0.008570146 -0.015882235
5 -0.016670434 -0.012446892 -0.020893976
6 -0.019613592 -0.01472182 -0.024505364

Panel b. C&I Origination Growth

Quarters Since SLOOS Beta Estimate Upper Bound Lower bound
-6 0.017225659 0.047112823 -0.012661505
-5 0.027025722 0.053359773 0.000691671
-4 0.019368242 0.043078151 -0.004341663
-3 0.016010299 0.039968878 -0.007948278
-2 0.026011193 0.04533153 0.006690856
-1 0.011332623 0.029910674 -0.007245429
0      
1 -0.014620003 0.002970054 -0.032210059
2 0.011463533 0.029404547 -0.006477481
3 0.016443273 0.037567046 -0.004680498
4 0.031222835 0.052808069 0.009637599
5 0.022002431 0.048382033 -0.004377172
6 0.025260311 0.052750163 -0.002229539

Note: This figure plots the regression coefficients from: $$y_{b,t+h}-y_{b,t}=\beta^{h} \text{Tightening Index}_{b,t}+\gamma^{h} \text{Demand}_{b,t} +\tau^{h}_t+\epsilon^{h}_{b,t}$$ by time horizon $$h$$. Each figure plots estimates and 90% confidence intervals for $$\{\beta^{h}\}$$, where $$y$$ is the natural logarithm of either C&I loan balances (top) or quarterly new C&I loan commitments (bottom). The sample covers the period from 1990 to 2019 in the top panel, and from 2012 to 2019 in the bottom panel.

Source: Call Reports, Y-14Q, SLOOS.

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Figure 5: Asymmetries in the Relationship between C&I Growth and Supply
Quarters Since SLOOS Effect When Tightening Upper Bound (Tightening) Lower bound (Tightening) Effect When Easing Upper Bound (Easing) Lower bound (Easing)
-6 0.004779567 0.012509 -0.002949866 -0.010008089 -0.003542722 -0.016473455
-5 0.005105847 0.011848891 -0.001637198 -0.009532145 -0.003913844 -0.015150446
-4 0.003810789 0.009618026 -0.001996448 -0.007867377 -0.003028219 -0.012706536
-3 0.002718331 0.007640155 -0.002203494 -0.005682271 -0.001637004 -0.009727537
-2 0.002235924 0.005969221 -0.001497372 -0.004492166 -0.001353887 -0.007630445
-1 9.53574E-05 0.002543922 -0.002353207 -0.00228149 -0.000144643 -0.004418336
0            
1 -0.00301973 -0.000541475 -0.005497985 0.000386545 0.002489301 -0.00171621
2 -0.008326298 -0.004460605 -0.01219199 -0.001401963 0.001598226 -0.004402152
3 -0.015239974 -0.010250045 -0.020229904 -0.001705277 0.002172065 -0.005582618
4 -0.02193616 -0.015689692 -0.028182626 -0.003668834 0.000919591 -0.00825726
5 -0.030452754 -0.023191156 -0.037714351 -0.004573372 0.000714777 -0.009861522
6 -0.036276795 -0.027759481 -0.044794109 -0.004986222 0.001088127 -0.011060571

This figure plots the regression coefficients from:

$$$$ln(\text{C&I Loans})_{b,t+h}-ln(\text{C&I Loans})_{b,t} = \\ \beta_T^{h} \text{Tightening Index}^+_{b,t}+\beta_E^{h} \text{Tightening Index}^-_{b,t} + \gamma^{h} \text{Demand}_{b,t} +\tau^{h}_t+\epsilon^{h}_{b,t}$$$$

by time horizon $$h$$. The figure plots estimates and 90\% confidence intervals for $$\{\beta_T^{h}\}$$ (red diamonds) and $$\{\beta_E^{h}\}$$ (green squares) . $$\text{Tightening Index}^+_{b,t}=\max\{\text{Tightening Index}_{b,t},0\}$$ and $$\text{Tightening Index}^-_{b,t}=\min\{\text{Tightening Index}_{b,t},0\}$$. The sample covers the period from 1990 to 2019.

Source: Call Reports, SLOOS.

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Last Update: February 22, 2022