View all text of Subjgrp 4 [§ 1.161-1 - § 1.169-4]

§ 1.167(b)-3 - Sum of the years-digits method.

(a) Applied to a single asset—(1) General rule. Under the sum of the years-digits method annual allowances for depreciation are computed by applying changing fractions to the cost or other basis of the property reduced by estimated salvage. The numerator of the fraction changes each year to a number which corresponds to the remaining useful life of the asset (including the year for which the allowance is being computed), and the denominator which remains constant is the sum of all the years digits corresponding to the estimated useful life of the asset. See section 167(c) and § 1.167(c)-1 for restrictions on the use of the sum of the years-digits method.

(i) Illustrations. Computation of depreciation allowances on a single asset under the sum of the years-digits method is illustrated by the following examples:

Example 1.A new asset having an estimated useful life of five years was acquired on January 1, 1954, for $1,750. The estimated salvage is $250. For a taxpayer filing his returns on a calendar year basis, the annual depreciation allowances are as follows:
Year Cost or other basis less salvage Fraction 1Allowable depreciation Depreciation reserve 1954$1,5005/15$500$500 19551,5004/15400900 19561,5003/153001,200 19571,5002/152001,400 19581,5001/151001,500 Unrecovered value (salvage)$250

1 The denominator of the fraction is the sum of the digits representing the years of useful life, i.e., 5, 4, 3, 2, and 1, or 15.

Example 2.Assume in connection with an asset acquired in 1954 that three-fourths of a year's depreciation is allowable in that year. The following illustrates a reasonable method of allocating depreciation:
Depreciation for 12 months Allowable depreciation 1954 1955 1956 1st year$500( 3/4) $375( 1/4) $125 2d year400( 3/4) 300( 1/4) $100 3d year300( 3/4) 225 Total375425325

(ii) Change in useful life. Where in the case of a single asset, a change is justified in the useful life, subsequent computations shall be made as though the remaining useful life at the beginning of the taxable year of change were the useful life of a new asset acquired at such time and with a basis equal to the unrecovered cost or other basis of the asset at that time. For example, assume that a new asset with an estimated useful life of ten years is purchased in 1954. At the time of making out his return for 1959, the taxpayer finds that the asset has a remaining useful life of seven years from January 1, 1959. Depreciation for 1959 should then be computed as though 1959 were the first year of the life of an asset estimated to have a useful life of seven years, and the allowance for 1959 would be 7/28 of the unrecovered cost or other basis of the asset after adjustment for salvage.

(2) Remaining life—(i) Application. Under the sum of the years-digits method, annual allowances for depreciation may also be computed by applying changing fractions to the unrecovered cost or other basis of the asset reduced by estimated salvage. The numerator of the fraction changes each year to a number which corresponds to the remaining useful life of the asset (including the year for which the allowance is being computed), and the denominator changes each year to a number which represents the sum of the digits corresponding to the years of estimated remaining useful life of the asset. For decimal equivalents of such fractions, see Table I of subdivision (ii) of this subparagraph. For example, a new asset with an estimated useful life of 10 years is purchased January 1, 1954, for $6,000. Assuming a salvage value of $500, the depreciation allowance for 1954 is $1,000 ($5,500 × 0.1818, the applicable rate from Table I). For 1955, the unrecovered balance is $4,500, and the remaining life is 9 years. The depreciation allowance for 1955 would then be $900 ($4,500 × 0.2000, the applicable rate from Table I).

(ii) Table I. This table shows decimal equivalents of sum of the years-digits fractions corresponding to remaining lives from 1 to 100 years.

Table I—Decimal Equivalents for Use of Sum of the Years-Digits Method, Based on Remaining Life

Remaining life (years) Decimal equivalent 100.00.0198 99.9.0198 99.8.0198 99.7.0199 99.6.0199 99.5.0199 99.4.0199 99.3.0199 99.2.0200 99.1.0200 99.0.0200 98.9.0200 98.8.0200 98.7.0201 98.6.0201 98.5.0201 98.4.0201 98.3.0201 98.2.0202 98.1.0202 98.0.0202 97.9.0202 97.8.0202 97.7.0203 97.6.0203 97.5.0203 97.4.0203 97.3.0203 97.2.0204 97.1.0204 97.0.0204 96.9.0204 96.8.0204 96.7.0205 96.6.0205 96.5.0205 96.4.0205 96.3.0206 96.2.0206 96.1.0206 96.0.0206 95.9.0206 95.8.0207 95.7.0207 95.6.0207 95.5.0207 95.4.0207 95.3.0208 95.2.0208 95.1.0208 95.0.0208 94.9.0209 94.8.0209 94.7.0209 94.6.0209 94.5.0209 94.4.0210 94.3.0210 94.2.0210 94.1.0210 94.0.0211 93.9.0211 93.8.0211 93.7.0211 93.6.0211 93.5.0212 93.4.0212 93.3.0212 93.2.0212 93.1.0213 93.0.0213 92.9.0213 92.8.0213 92.7.0213 92.6.0214 92.5.0214 92.4.0214 92.3.0214 92.2.0215 92.1.0215 92.0.0215 91.9.0215 91.8.0216 91.7.0216 91.6.0216 91.5.0216 91.4.0216 91.3.0217 91.2.0217 91.1.0217 91.0.0217 90.9.0218 90.8.0218 90.7.0218 90.6.0218 90.5.0219 90.4.0219 90.3.0219 90.2.0219 90.1.0220 90.0.0220 89.9.0220 89.8.0220 89.7.0221 89.6.0221 89.5.0221 89.4.0221 89.3.0221 89.2.0222 89.1.0222 89.0.0222 88.9.0222 88.8.0223 88.7.0223 88.6.0223 88.5.0223 88.4.0224 88.3.0224 88.2.0224 88.1.0224 88.0.0225 87.9.0225 87.8.0225 87.7.0225 87.6.0226 87.5.0226 87.4.0226 87.3.0226 87.2.0227 87.1.0227 87.0.0227 86.9.0228 86.8.0228 86.7.0228 86.6.0228 86.5.0229 86.4.0229 86.3.0229 86.2.0229 86.1.0230 86.0.0230 85.9.0230 85.8.0230 85.7.0231 85.6.0231 85.5.0231 85.4.0231 85.3.0232 85.2.0232 85.1.0232 85.0.0233 84.9.0233 84.8.0233 84.7.0233 84.6.0234 84.5.0234 84.4.0234 84.3.0234 84.2.0235 84.1.0235 84.0.0235 83.9.0236 83.8.0236 83.7.0236 83.6.0236 83.5.0237 83.4.0237 83.3.0237 83.2.0238 83.1.0238 83.0.0238 82.9.0238 82.8.0239 82.7.0239 82.6.0239 82.5.0240 82.4.0240 82.3.0240 82.2.0240 82.1.0241 82.0.0241 81.9.0241 81.8.0242 81.7.0242 81.6.0242 81.5.0242 81.4.0243 81.3.0243 81.2.0243 81.1.0244 81.0.0244 80.9.0244 80.8.0244 80.7.0245 80.6.0245 80.5.0245 80.4.0246 80.3.0246 80.2.0246 80.1.0247 80.0.0247 79.9.0247 79.8.0248 79.7.0248 79.6.0248 79.5.0248 79.4.0249 79.3.0249 79.2.0249 79.1.0250 79.0.0250 78.9.0250 78.8.0251 78.7.0251 78.6.0251 78.5.0252 78.4.0252 78.3.0252 78.2.0253 78.1.0253 78.0.0253 77.9.0253 77.8.0254 77.7.0254 77.6.0254 77.5.0255 77.4.0255 77.3.0255 77.2.0256 77.1.0256 77.0.0256 76.9.0257 76.8.0257 76.7.0257 76.6.0258 76.5.0258 76.4.0258 76.3.0259 76.2.0259 76.1.0259 76.0.0260 75.9.0260 75.8.0260 75.7.0261 75.6.0261 75.5.0261 75.4.0262 75.3.0262 75.2.0262 75.1.0263 75.0.0263 74.9.0264 74.8.0264 74.7.0264 74.6.0265 74.5.0265 74.4.0265 74.3.0266 74.2.0266 74.1.0266 74.0.0267 73.9.0267 73.8.0267 73.7.0268 73.6.0268 73.5.0268 73.4.0269 73.3.0269 73.2.0270 73.1.0270 73.0.0270 72.9.0271 72.8.0271 72.7.0271 72.6.0272 72.5.0272 72.4.0272 72.3.0273 72.2.0273 72.1.0274 72.0.0274 71.9.0274 71.8.0275 71.7.0275 71.6.0275 71.5.0276 71.4.0276 71.3.0277 71.2.0277 71.1.0277 71.0.0278 70.9.0278 70.8.0279 70.7.0279 70.6.0279 70.5.0280 70.4.0280 70.3.0280 70.2.0281 70.1.0281 70.0.0282 69.9.0282 69.8.0282 69.7.0283 69.6.0283 69.5.0284 69.4.0284 69.3.0284 69.2.0285 69.1.0285 69.0.0286 68.9.0286 68.8.0287 68.7.0287 68.6.0287 68.5.0288 68.4.0288 68.3.0289 68.2.0289 68.1.0289 68.0.0290 67.9.0290 67.8.0291 67.7.0291 67.6.0292 67.5.0292 67.4.0292 67.3.0293 67.2.0293 67.1.0294 67.0.0294 66.9.0295 66.8.0295 66.7.0295 66.6.0296 66.5.0296 66.4.0297 66.3.0297 66.2.0298 66.1.0298 66.0.0299 65.9.0299 65.8.0299 65.7.0300 65.6.0300 65.5.0301 65.4.0301 65.3.0302 65.2.0302 65.1.0303 65.0.0303 64.9.0303 64.8.0304 64.7.0304 64.6.0305 64.5.0305 64.4.0306 64.3.0306 64.2.0307 64.1.0307 64.0.0308 63.9.0308 63.8.0309 63.7.0309 63.6.0310 63.5.0310 63.4.0311 63.3.0311 63.2.0312 63.1.0312 63.0.0313 62.9.0313 62.8.0313 62.7.0314 62.6.0314 62.5.0315 62.4.0315 62.3.0316 62.2.0316 62.1.0317 62.0.0317 61.9.0318 61.8.0318 61.7.0319 61.6.0319 61.5.0320 61.4.0320 61.3.0321 61.2.0322 61.1.0322 61.0.0323 60.9.0323 60.8.0324 60.7.0324 60.6.0325 60.5.0325 60.4.0326 60.3.0326 60.2.0327 60.1.0327 60.0.0328 59.9.0328 59.8.0329 59.7.0329 59.6.0330 59.5.0331 59.4.0331 59.3.0332 59.2.0332 59.1.0333 59.0.0333 58.9.0334 58.8.0334 58.7.0335 58.6.0336 58.5.0336 58.4.0337 58.3.0337 58.2.0338 58.1.0338 58.0.0339 57.9.0340 57.8.0340 57.7.0341 57.6.0341 57.5.0342 57.4.0342 57.3.0343 57.2.0344 57.1.0344 57.0.0345 56.9.0345 56.8.0346 56.7.0347 56.6.0347 56.5.0348 56.4.0348 56.3.0349 56.2.0350 56.1.0350 56.0.0351 55.9.0351 55.8.0352 55.7.0353 55.6.0353 55.5.0354 55.4.0355 55.3.0355 55.2.0356 55.1.0356 55.0.0357 54.9.0358 54.8.0358 54.7.0359 54.6.0360 54.5.0360 54.4.0361 54.3.0362 54.2.0362 54.1.0363 54.0.0364 53.9.0364 53.8.0365 53.7.0366 53.6.0366 53.5.0367 53.4.0368 53.3.0368 53.2.0369 53.1.0370 53.0.0370 52.9.0371 52.8.0372 52.7.0372 52.6.0373 52.5.0374 52.4.0374 52.3.0375 52.2.0376 52.1.0377 52.0.0377 51.9.0378 51.8.0379 51.7.0379 51.6.0380 51.5.0381 51.4.0382 51.3.0382 51.2.0383 51.1.0384 51.0.0385 50.9.0385 50.8.0386 50.7.0387 50.6.0388 50.5.0388 50.4.0389 50.3.0390 50.2.0391 50.1.0391 50.0.0392 49.9.0393 49.8.0394 49.7.0394 49.6.0395 49.5.0396 49.4.0397 49.3.0398 49.2.0398 49.1.0399 49.0.0400 48.9.0401 48.8.0402 48.7.0402 48.6.0403 48.5.0404 48.4.0405 48.3.0406 48.2.0406 48.1.0407 48.0.0408 47.9.0409 47.8.0410 47.7.0411 47.6.0411 47.5.0412 47.4.0413 47.3.0414 47.2.0415 47.1.0416 47.0.0417 46.9.0418 46.8.0418 46.7.0419 46.6.0420 46.5.0421 46.4.0422 46.3.0423 46.2.0424 46.1.0425 46.0.0426 45.9.0426 45.8.0427 45.7.0428 45.6.0429 45.5.0430 45.4.0431 45.3.0432 45.2.0433 45.1.0434 45.0.0435 44.9.0436 44.8.0437 44.7.0438 44.6.0439 44.5.0440 44.4.0440 44.3.0441 44.2.0442 44.1.0443 44.0.0444 43.9.0445 43.8.0446 43.7.0447 43.6.0448 43.5.0449 43.4.0450 43.3.0451 43.2.0452 43.1.0453 43.0.0455 42.9.0456 42.8.0457 42.7.0458 42.6.0459 42.5.0460 42.4.0461 42.3.0462 42.2.0463 42.1.0464 42.0.0465 41.9.0466 41.8.0467 41.7.0468 41.6.0469 41.5.0471 41.4.0472 41.3.0473 41.2.0474 41.1.0475 41.0.0476 40.9.0477 40.8.0478 40.7.0480 40.6.0481 40.5.0482 40.4.0483 40.3.0484 40.2.0485 40.1.0487 40.0.0488 39.9.0489 39.8.0490 39.7.0491 39.6.0493 39.5.0494 39.4.0495 39.3.0496 39.2.0497 39.1.0499 39.0.0500 38.9.0501 38.8.0502 38.7.0504 38.6.0505 38.5.0506 38.4.0508 38.3.0509 38.2.0510 38.1.0511 38.0.0513 37.9.0514 37.8.0515 37.7.0517 37.6.0518 37.5.0519 37.4.0521 37.3.0522 37.2.0524 37.1.0525 37.0.0526 36.9.0528 36.8.0529 36.7.0530 36.6.0532 36.5.0533 36.4.0525 36.3.0536 36.2.0538 36.1.0539 36.0.0541 35.9.0542 35.8.0543 35.7.0545 35.6.0546 35.5.0548 35.4.0549 35.3.0551 35.2.0552 35.1.0554 35.0.0556 34.9.0557 34.8.0559 34.7.0560 34.6.0562 34.5.0563 34.4.0565 34.3.0566 34.2.0566 34.1.0570 34.0.0571 33.9.0573 33.8.0575 33.7.0576 33.6.0578 33.5.0580 33.4.0581 33.3.0583 33.2.0585 33.1.0586 33.0.0588 32.9.0590 32.8.0592 32.7.0593 32.6.0595 32.5.0597 32.4.0599 32.3.0600 32.2.0602 32.1.0604 32.0.0606 31.9.0608 31.8.0610 31.7.0611 31.6.0613 31.5.0615 31.4.0617 31.3.0619 31.2.0621 31.1.0623 31.0.0625 30.9.0627 30.8.0629 30.7.0631 30.6.0633 30.5.0635 30.4.0637 30.3.0639 30.2.0641 30.1.0643 30.0.0645 29.9.0647 29.8.0649 29.7.0651 29.6.0653 29.5.0656 29.4.0658 29.3.0660 29.2.0662 29.1.0664 29.0.0667 28.9.0669 28.8.0671 28.7.0673 28.6.0675 28.5.0678 28.4.0680 28.3.0682 28.2.0685 28.1.0687 28.0.0690 27.9.0692 27.8.0694 27.7.0697 27.6.0699 27.5.0702 27.4.0704 27.3.0707 27.2.0709 27.1.0712 27.0.0714 26.9.0717 26.8.0719 26.7.0722 26.6.0724 26.5.0727 26.4.0730 26.3.0732 26.2.0735 26.1.0738 26.0.0741 25.9.0743 25.8.0746 25.7.0749 25.6.0752 25.5.0754 25.4.0757 25.3.0760 25.2.0763 25.1.0766 25.0.0769 24.9.0772 24.8.0775 24.7.0778 24.6.0781 24.5.0784 24.4.0787 24.3.0790 24.2.0793 24.1.0797 24.0.0800 23.9.0803 23.8.0806 23.7.0809 23.6.0813 23.5.0816 23.4.0819 23.3.0823 23.2.0826 23.1.0830 23.0.0833 22.9.0837 22.8.0840 22.7.0844 22.6.0847 22.5.0851 22.4.0854 22.3.0858 22.2.0862 22.1.0866 22.0.0870 21.9.0873 21.8.0877 21.7.0881 21.6.0885 21.5.0888 21.4.0892 21.3.0896 21.2.0901 21.1.0905 21.0.0909 20.9.0913 20.8.0917 20.7.0921 20.6.0925 20.5.0930 20.4.0934 20.3.0939 20.2.0943 20.1.0948 20.0.0952 19.9.0957 19.8.0961 19.7.0966 19.6.0970 19.5.0975 19.4.0980 19.3.0985 19.2.0990 19.1.0995 19.0.1000 18.9.1005 18.8.1010 18.7.1015 18.6.1020 18.5.1025 18.4.1030 18.3.1036 18.2.1041 18.1.1047 18.0.1053 17.9.1058 17.8.1063 17.7.1069 17.6.1074 17.5.1080 17.4.1086 17.3.1092 17.2.1098 17.1.1105 17.0.1111 16.9.1117 16.8.1123 16.7.1129 16.6.1135 16.5.1142 16.4.1148 16.3.1155 16.2.1162 16.1.1169 16.0.1176 15.9.1183 15.8.1190 15.7.1197 15.6.1204 15.5.1211 15.4.1218 15.3.1226 15.2.1234 15.1.1242 15.0.1250 14.9.1257 14.8.1265 14.7.1273 14.6.1281 14.5.1289 14.4.1297 14.3.1306 14.2.1315 14.1.1324 14.0.1333 13.9.1342 13.8.1350 13.7.1359 13.6.1368 13.5.1378 13.4.1387 13.3.1397 13.2.1407 13.1.1418 13.0.1429 12.9.1438 12.8.1448 12.7.1458 12.6.1469 12.5.1479 12.4.1490 12.3.1502 12.2.1514 12.1.1526 12.0.1538 11.9.1549 11.8.1561 11.7.1573 11.6.1585 11.5.1597 11.4.1610 11.3.1624 11.2.1637 11.1.1652 11.0.1667 10.9.1680 10.8.1693 10.7.1707 10.6.1721 10.5.1736 10.4.1751 10.3.1767 10.2.1783 10.1.1800 10.0.1818 9.9.1833 9.8.1849 9.7.1865 9.6.1882 9.5.1900 9.4.1918 9.3.1938 9.2.1957 9.1.1978 9.0.2000 8.9.2018 8.8.2037 8.7.2057 8.6.2077 8.5.2099 8.4.2121 8.3.2145 8.2.2169 8.1.2195 8.0.2222 7.9.2244 7.8.2267 7.7.2292 7.6.2317 7.5.2344 7.4.2372 7.3.2401 7.2.2432 7.1.2465 7.0.2500 6.9.2527 6.8.2556 6.7.2587 6.6.2619 6.5.2653 6.4.2689 6.3.2727 6.2.2768 6.1.2811 6.0.2857 5.9.2892 5.8.2929 5.7.2969 5.6.3011 5.5.3056 5.4.3103 5.3.3155 5.2.3210 5.1.3269 5.0.3333 4.9.3379 4.8.3429 4.7.3481 4.6.3538 4.5.3600 4.4.3667 4.3.3739 4.2.3818 4.1.3905 4.0.4000 3.9.4063 3.8.4130 3.7.4205 3.6.4286 3.5.4375 3.4.4474 3.3.4583 3.2.4706 3.1.4844 3.0.5000 2.9.5088 2.8.5185 2.7.5294 2.6.5417 2.5.5556 2.4.5714 2.3.5897 2.2.6111 2.1.6364 2.0.6667 1.9.6786 1.8.6923 1.7.7083 1.6.7273 1.5.7500 1.4.7778 1.3.8125 1.2.8571 1.1.9167 1.01.0000
Note:

For determination of decimal equivalents of remaining lives falling between those shown in the above table, the taxpayer may use the next longest life shown in the table, interpolate from the table, or use the following formula from which the table was derived.

D = 2R / (W + 2F)(W + 1) where: D = Decimal equivalent. R = Remaining life. W = Whole number of years in remaining life. F = Fractional part of a year in remaining life. If the taxpayer desires to carry his calculations of decimal equivalents to a greater number of decimal places than is provided in the table, he may use the formula. The procedure adopted must be consistently followed thereafter.

(b) Applied to group, classified, or composite accounts—(1) General rule. The sum of the years-digits method may be applied to group, classified, or composite accounts in accordance with the plan described in subparagraph (2) of this paragraph or in accordance with other plans as explained in subparagraph (3) of this paragraph.

(2) Remaining life plan. The remaining life plan as applied to a single asset is described in paragraph (a)(2) of this section. This plan may also be applied to group, classified, or composite accounts. Under this plan the allowance for depreciation is computed by applying changing fractions to the unrecovered cost or other basis of the account reduced by estimated salvage. The numerator of the fraction changes each year to a number which corresponds to the remaining useful life of the account (including the year for which the allowance is being computed), and the denominator changes each year to a number which represents the sum of the years digits corresponding to the years of estimated remaining useful life of the account. Decimal equivalents of such fractions can be obtained by use of Table I under paragraph (a)(2)(ii) of this section. The proper application of this method requires that the estimated remaining useful life of the account be determined each year. This determination, of course, may be made each year by analysis, i.e., by determining the remaining lives for each of the components in the account, and averaging them. The estimated remaining life of any account, however, may also be determined arithmetically. For example, it may be computed by dividing the unrecovered cost or other basis of the account, as computed by straight line depreciation, by the gross cost or other basis of the account, and multiplying the result by the average life of the assets in the account. Salvage value is not a factor for the purpose of determining remaining life. Thus, if a group account with an average life of ten years had at January 1, 1958, a gross asset balance of $12,600 and a depreciation reserve computed on the straight line method of $9,450, the remaining life of the account at January 1, 1958, would be computed as follows:

$12,600−$9,450 ÷ $12,600 × 10 years equals 2.50 years. Example.The use of the sum of the years-digits method with group, classified, or composite accounts under the remaining life plan is illustrated by the following example: A calendar year taxpayer maintains a group account to which a five-year life is applicable. Original investment, additions, retirements, and salvage recoveries are the same as those set forth in example (3) of paragraph (b) of § 1.167(b)-1.

Depreciation Computations on a Group Account Under Remaining Life Plan

1 2 3 4 5 6 7 8 9 10 11 12 13 14
Year Asset balance Jan. 1 Current additions Current retirements Average asset balance Straight line amount Straight line reserve Remaining life Asset balance reduced by salvage Current additions reduced by salvage Salvage realized Sum of the years digits depreciation Col. (4) ÷ life Col. (5)− Col. (3) accumulated Jan. 1 [Col. (1)− Col. (6) ÷ Col. (1)] × average service life Col. (1) × (100%− 6.67%) Col (2) × (100%− 6.67%) Accumulated reserve Jan. 1 Unrecovered Jan. 1 Rate based on Col. (7) from Table 1 Allowable depreciation Prior reserve + Col. (14) + Col. (10)− Col. (3) Col. (8)− Col. (11) Col. (12) × Col. (13) + 1/2 Col. (9) × F 21954$12,000$6,0001 $1,2005.00$11,2000.3333$1,866 1955$12,00012,0002,400$1,2004.50$11,200$1,866$9,334.36003,360 195612,00012,0002,4003,6003.5011,2005,2265,974.43752,614 195712,000$2,00011,0002,2006,0002.5011,200$2007,8403,360.55561,867 195810,0002,0009,0001,8006,2001.909,3332007,9071,426.6786968 19598,00010,0004,00011,0002,2006,0001.257,4669,3334007,075391.81251,874 196014,0002,00013,0002,6004,2003.5013,0665,3497,717.43753,376 196112,0002,00011,0002,2004,8003.0011,2006,7254,475.50002,238 19625,0006,963

1 1/2 year's amount.

2 F = Rate based on average service life (0.3333 in this example).

(3) Other plans for application of the sum of the years-digits method. Taxpayers who wish to use the sum of the years-digits method in computing depreciation for group, classified, or composite accounts in accordance with a sum of the years digits plan other than the remaining life plan described herein may do so only with the consent of the Commissioner. Request for permission to use plans other than that described shall be addressed to the Commissioner of Internal Revenue, Washington, D.C. 20224.