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OFFICE OF THE MAYOR
CITY OF CHICAGO
LORI E. LIGHTFOOT MAYOR
November 26, 2019
TO THE HONORABLE, THE CITY COUNCIL OF THE CITY OF CHICAGO
Ladies and Gentlemen:
At the request ofthe Commissioner of Planning and Development, I transmit herewith ordinances authorizing the termination of various TIF districts.
Your favorable consideration of these ordinances will be appreciated.
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)
ORDINANCE
WHEREAS, the City Council (the "City Council") of the City of Chicago (the "City") adopted ordinances in accordance with the Tax Increment Allocation Redevelopment Act, 65 ILCS 5/11-74.4-1 et seg. (the "Act") on May 13, 2009, and published at pages 60501 - 60583 of the Journal of the Proceedings of the City Council: (1) approving a tax increment redevelopment project and plan for the Irving Park / Elston Redevelopment Project Area (the "Area"); (2) designating the Area as a tax increment financing district; and (3) adopting tax increment allocation financing for the Area; and
WHEREAS, pursuant to Section 8 of the Act ("Section 8"), when redevelopment projects costs for a redevelopment project area, including without limitation all municipal obligations financing redevelopment project costs incurred under the Act, have been paid, all surplus funds then remaining in the special tax allocation fund for a redevelopment project area designated under the Act shall be distributed by being paid by the municipal treasurer to the State of Illinois Department of Revenue, the municipality and the county collector; first to the Department of Revenue and the municipality in direct proportion to the tax incremental revenue received from the State of Illinois and the municipality, but not to exceed the total incremental revenue received from the State or the municipality less any annual surplus distribution of incremental revenue previously made; with any remaining funds to be paid to the county collector who shall immediately thereafter pay said funds to the taxing districts in the redevelopment project area in the same manner and proportion as the most recent distribution by the county collector to the affected districts of real property taxes from real property in the redevelopment project area; and
WHEREAS, furthermore, pursuant to Section 8, upon the payment of all redevelopment project costs, the retirement of obligations, the distribution of any excess monies pursuant to Section 8, and final closing of the books and records of the redevelopment project area, the municipality shall adopt an ordinance dissolving the special tax allocation fund for the redevelopment project area and terminating the designation of the redevelopment project area as a redevelopment project area; and
WHEREAS, furthermore, pursuant to Section 8, municipalities shall notify affected taxing districts prior to November 1 if a redevelopment project area is to be terminated by December 31 of that same year; and
WHEREAS, the City has, prior to November 1, 2019, notified the affected taxing districts of the proposed termination ofthe Area as a redevelopment project area, in accordance with the provisions of the Act; and
WHEREAS, with respect to the Area, by December 31, 2019 all redevelopment projects for which redevelopment project costs have been paid or incurred shall be completed, all obligations relating thereto shall be paid and retired, and, subject to Section 3 of this Ordinance, all excess monies, if any, shall be distributed; and
WHEREAS, subject to Section 3 of this Ordinance, the City shall accomplish the final closing of the books and records of the Area, and
WHEREAS, in accordance with the provisions of Section 8, the City desires to dissolve
1
the special tax allocation fund for the Area (the "Special Fund") and terminate the designation of the Area as a redevelopment project area as of December 31, 2019; now, therefore,
BE IT ORDAINED BY THE CITY COUNCIL OF THE CITY OF CHICAGO:
Section 1. The above recitals are incorporated herein and made a part hereof.
Section 2. The designation of the Area legally described on Exhibit A attached hereto and otherwise depicted on Exhibit B attached hereto shall be terminated as of December 31, 2019. The list of parcels comprising the Area is attached hereto as Exhibit C.
Section 3. Notwithstanding Section 2 hereof, it is anticipated that the City will continue to receive incremental property taxes for assessment year 2018/collection year 2019. Accordingly, although the designation of the Area is repealed by Section 2 hereof, the City will continue to maintain the Special Fund for the limited purpose of receiving any remaining incremental property taxes for assessment year 2018/collection year 2019. Pursuant to the Act, upon receipt of such taxes, the City shall calculate and declare surplus revenue, and shall return surplus revenue to the Cook County Treasurer in a timely manner for redistribution to the local taxing districts that overlap the Area. Thereupon, the Special Fund shall be considered to be dissolved.
Section 4. The method of calculating and allocating property tax increment by the County of Cook pursuant to the Act for the parcels listed on Exhibit C shall be terminated from and after December 31, 2019.
Section 5. The Commissioner of the Department of Planning and Development (the "Commissioner"), or a designee thereof, is authorized to execute any documents and take any, steps necessary to terminate the designation of the Area pursuant to this Ordinance and the Act on behalf of the City, and the previous execution of any documents and the previous taking of any steps necessary to terminate the designation of the Area pursuant to the Act by the Commissioner, or a designee thereof, on behalf of the City are hereby ratified.
Section 6. This Ordinance shall be in full force and effect upon its passage and approval.
Section 7. If any section, paragraph, clause or provision of this Ordinance shall be held invalid, the invalidity of section, paragraph, clause or provision shall not affect any of the other provisions of this Ordinance.
Section 8. All ordinances, resolutions or orders, or parts thereof, in conflict with the provisions ofthis Ordinance are hereby repealed to the extent of their conflict.
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Exhibit A, Area Description (see attached)
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EXHIBIT A
Irving Park/Elston Redevelopment Project Area Legal Description
A tract of land located in the City of Chicago, County of Cook and State of Illinois, lying in Sections 14, 15, 22 and 23. Township 40 North, Range 13, East of the Third Principal Meridian and being bounded by a line described as follows.
beginning at the intersection of northerly extension of the east line of North Drake Avenue with the centerline of West Irving Park Road, thence southerly along the east line of North Drake Avenue and along said line extended to an intersection with the easterly extension of the north line of the public alley running east and west in Block 2 in Bickerdike's Addition to Irving Park per Document 3562530; thence westerly along the north line of said last described public alley and along said line extended to the east line of North Central Park Avenue; thence southerly along the east line of said North Central Park Avenue and along said line extended to the southwesterly line of said North Elston Avenue; thence northwesterly along the southwesterly line of said North Elston Avenue and along said line extended to the most easterly corner of Lot 1 in Block 2 in Mason's Subdivision per Document 2794881; thence southwesterly along the southeasterly line of said Lot 1, a distance of 65 feet to an angle point in said line; thence westerly along the south line of said Lot 1 to the east line on North Monticello Avenue; thence northerly along the east line on said North Monticello Avenue to an intersection with the easterly extension of the south line of the public alley running east and west in Block 3 in said Mason's Subdivision; thence westerly along the south line of the public alley running east and west in Blocks 3, 4 and 5 In said Mason's Subdivision and along said line extended to the east line of North Hamlin Avenue; thence southerly along the east line of said North Hamlin Avenue and along said line extended to the south fine of West Byron Street; thence westerly along the south line of said West Byron Street and along said line extended to an intersection with the southerly extension of the east line of Block 2 of Wheeler's Addition to Irving Park, being a subdivision of the northwest quarter of the northwest quarter of the northwest quarter of Section 23, aforesaid; thence northerly along the east line of Blocks 2 and i in said Wheeler's Addition to Irving Park and along said line extended, being also the west line of 33 foot wide North Springfield Avenue, to the southeast comer of Lot 1 in Block 1 in said Wheeler's Addition to Irving Park; thence westerly along the south line of Lots 1 to 10, inclusive, in Block 1 in said Wheeler's Addition, to irving Park to the southwest corner of said Lot 10, being also the northeast corner of Lot 16 in Block 1 in said Wheeler's Addition to trving Park; thence southeriy along the east line of said Lot 16 and along said line, extended to the south line of West Dakin Street; thence easterly along the south line of said West Dakln Street to the west line of the east 30 feet of Lot 10 in Block 2 in said Wheeler's Addition to Irving Park; thence southerly along said last described west line to the south line of said Lot .10; thence easterly along the south line of Lots 10 and 9 in Block 2 in said Wheeler's Addition to Irving Park to the west line of the east 10 feet of Lot 18 in Block 2 in said Wheeler's Addition to Irving Park; thence southerly along said last described west line and along said line extended to the south line of West Byron Street; thence westerly along the south line of said West Byron Street and along said line extended to the west line of North Pulaski Road; thence northerly along the west line of said North Pulaski Road to the south line of the north 15 feet of Lot 7 in Block 35 in Irving Park Road, being a subdivision in Sections 15 and 22, aforesaid; thence westerly along said last described south line and along said line extended to the west line of the public alley running north and south in said Block 35; thence northerly along the west line of said last described public alley to the south line of West Irving Park Road; thence westerly along the south line of said West Irving Park Road to an intersection with the southerly extension of the east line of the west 85.0 feet of Lot 11 in A. E. Brown's Resubdivision of Block 22 in Irving Park per Document 3510594; thence northerly along the east line of the west 85.0 feet of said Lot 11 and along said line extended to the north line of the public alley lying north of and adjoining said Lot 11; thence easterly, northerly, northeasterly and northerly along the north, the west, the northwesterly and the westerly line of tlie public alley in said A. E. Brown's Resubdivision, and along said line extended northerly to the north line of West Belle Plaine Avenue; thence easterly along the north line of said West Belle Plaine Avenue to the southwest corner of Lot 7 in A. E Brown's Resubdivision of Lots 19, 20, 21, 22, 23 and ?4 of Block 21 in Irving Park per Document 471565; thence northerly alono the west line of said Lot 7 to the northwest corner thereof; thence westerly along the westerly extension of the north line of said Lot 7, being also the south line of I ot 10 in Ketlogy and Mnyor's fiubdivision pt.T Document 1312459. :md along said line extendc-d
to the west line of the public alley running north and south in said Kellogg and Mayer's Subdivision; thence northerly along the west line of the public alley running north and south in said Kellogg and Mayer's Subdivision and along the west line of the public alley running north and south in Block 8 in Irving Park Subdivision, aforesaid, and along said line extended to the north line of West Cullom Avenue; thence easterly along the north line of said West Cullom Avenue to the southwesterly line of the public alley running northwesterly and southeasterly in Block 7 in said Irving Park Subdivision; thence southeasterly along the southeasterly extension of the southwesterly line of said last described public alley to an intersection with the south line of West Cullom Avenue; thence easterly along the south line of said West Cullom Avenue to the west line of North Pulaski Road; thence southeasterly to the point of intersection of the east line of North Pulaski Road with the southwesterly line of the public alley running northwesterly and .southeasterly in Block 17 in the subdivision of Blocks 1 to 31, both inclusive, ofthe W. B. Walker's Addition to Chicago per Document 2547655 and correction per Document 3394465; thence southeasterly along the southwesterly line of said last described public alley and along said line extended to an intersection with the northerly extension of the east line of the public alley running north and south in said Block 17; thence southerly along the east line of said last described public alley and along the east line of the public alley running north and south in N.G. Van De Venter's Addition to Irving Park per Document 1449052 and along said line extended to the north line of West Belle Plaine Avenue; thence easterly along the north line of said West Belle Plaine Avenue, being also the south line of Lot 24 in said N.G'. Van De Venter's Addition to Irving Park, to the west line of North Harding Avenue; thence southerly along the southerly extension of the west line of said North Harding Avenue a distance of 66 feet to the north line of Lot 1 in Block 2 in Edwards and Dana's Addition to Irving Park per Document 99367; thence westerly along the north line of said Lot 1 to the northwest corner thereof, being also the northeast corner of Lot 24 in said Block 2; thence southerly along the east line of Lots 21 to 24, inclusive, in said Block 2 to the south line of the north 37.50 feet of said Lot 21; thence westerly along the south line of the north 37.50 feet of said Lot 21 to the east line of North Pulaski Road; thence southerly along the east line of said North Pulaski Road to the north line of the south 6.50 feet of Lot 20 in said Block 2; thence easterly along said last described north line to the east line of said Lot 20 in Block 2 in Edwards and Dana's Addition to irving Park, aforesaid; thence southerly along the east line of said Lot 20 and along said line extended southerly to the north line of Lots 10 to 12, inclusive, in Block 2 in said Edwards and Dana's Addition to Irving Park; thence easterly along the north line of said last described Lots 10 to 12, inclusive, and along said line extended to the west line of the public alley running north and south as opened in Block 1 in said Edwards and Dana's Addition to Irving Park; thence southerly along the west line of said last described public alley to the south line of the public alley running east and west as opened in Block I in said Edwards and Dana's Addition to Irving Park; thence easterly along the south line of said last described public alley to the west line of North Springfield Avenue; thence easterly to the poinl of intersection of the east line of North Springfield Avenue with the south line of the public alley running east and west in Block 31 in the subdivision of Blocks 1 to 31, both inclusive, of W. B. Walker's Addition to Chicago per Document 2547655 and correction per Document 3394465; thence easterly along the south line of the public alley running east and west in Blocks 31, 30, 29 and 28 in said
subdivision of Blocks 1 to 31,both inclusive, of W. B. Walker's Addition to Chicago and along said line extended to the southwesterly line of the public alley running northwesterly and southeasterly in Block 28 in said subdivision of Blocks 1 to 31, both inclusive, of W. B. Walker's Addition to Chicago; thence northwesterly along the southwesterly line of said last described public alley and along said line extended to the west line of North Ridgeway Avenue; thence northerly along the west line of said North Ridgeway Avenue to the north line of Lot 44 in Block 29 in the said subdivision of Blocks 1 to 31, both inclusive of W. B. Walker's Addition to Chicago; thence westerly along the north line of said Lot 44 and along said line extended to the west line of the public alley running north and south in said Block 29; thence northerly along said last described west line to the southwesterly line of the public alley running northwesterly and southeasterly in said Block 29; thence northwesterly along the southwesterly line of said last described public alley to the east line of North Hamlin Avenue; thence northwesterly to the point of intersection of the west line of said North Hamlin Avenue with the north line of West Belle Plaine Avenue; thence northerly along the west line of said North Hamlin Avenue to the south line of the public alley running east and west in Block 20 in said subdivision of Blocks 1 to 31, both inclusive, of W. B. Walker's Addition to Chicago; thence westerly along the south line of said last described public alley to the east line of the public alley running north and south in said Block 20; thence northwesterly to the point of intersection of the west line of the public alley running north and south in said Block 20 with the southwesterly line of the public alley running northwesterly and southeasterly in said Block 20; thence northwesterly along the southwesterly line of said last described public alley and along said line extended to the west line of North Avers Avenue; thence northerly along the west line of said North Avers Avenue to the south line of the public alley running east and west in Block 19 in said subdivision of Blocks 1 to 31, both inclusive, of W. B. Walker's Addition to Chicago; thence westerly along said last described south line to an intersection with the southeasterly extension of the southwesterly line of the public alley running northwesterly and southeasterly in said Block 19; thence northwesterly along said last described southwesterly line and along said line extended to an intersection with the southwesterly extension of the northwesterly line of Lot 6 in said Block 19; thence northeasterly along the northwesterly line of said Lot 6 and along said line extended to an angle point in said line; thence northerly along the west line of said Lot 6 to the south line of West Berteau Avenue; thence easterly along the south line of West Berteau Avenue and along said line extended to an intersection with the southeasterly extension of the northeasterly line of North Elston Avenue; thence northwesterly along the northeasterly line of said North Elston Avenue and along said line extended to the east line of North Springfield Avenue; thence northerly along the east line of said North Springfield Avenue to the south line of the public alley running east and west in Block 14 in said subdivision of Blocks 1 to 31, both inclusive, of W.B. Walker's Addition to Chicago; thence easterly along the south line of said last described public alley and along said line extended to the east line of the public alley running north and south in said Block 14; thence southerly along said last described east line to the northeasterly line of the public alley running northwesterly and southeasterly in said Block 14; thence southeasterly along said last described northeasterly line to the west line of North Avers Avenue; thence east to the east line of North Avers Avenue; thence southerly along the east line of said
North Avers Avenue to the north line of West Berteau Avenue; thence easterly along lhe north line of said West Berteau Avenue a distance of 147 feet; thence southerly to the point of intersection of the south line of West Berteau Avenue with the northeasterly line of the public alley running northwesterly and southeasterly in Block 21 in said subdivision of Blocks 1 to 31, both inclusive, of W.B. Walker's Addition to Chicago; thence southeasterly along said last described northeasterly line to the west line of North Hamlin Avenue; thence southeasterly to the northwest corner of Lot 9 in Block 22 in said subdivision of Blocks 1 to 31, both inclusive, of W.B. Walker's Addition to Chicago; thence easterly along the north line of said Lot 9 to the west line of the public alley running north and south in said Block 22; thence southerly along the west line of said last described public alley to the southwesterly line of the public alley running northwesterly and southeasterly in said Block 22; thence southeasterly along said last described southwesterly line and along said line extended to the east line of North Ridgeway Avenue; thence southerly along the east line of said North Ridgeway Avenue to the north line of West Belle Plaine Avenue; thence easterly along the north line of said West Belle Plaine Avenue a distance of 175 feet; thence southerly to the point of intersection ofthe south line of West Belle Plaine Avenue with the northeasterly line of the public alley running northwesterly and southeasterly in Block 27 in said subdivision of Blocks 1 to 31, both inclusive, of W.B. Walker's Addition to Chicago; thence southeasterly along said last described northeasterly fine to the west line of North Monticello Avenue; thence southeasterly to a point of intersection of the east line of North Monticello Avenue with the north line of the public alley running east and west in Block 26 in said subdivision of Blocks 1 to 31, both inclusive, of W.B. Walker's Addition to Chicago; thence east along said last described north line and along said line extended to the west line of North Central Park Avenue; thence southeasterly to a point of intersection of the east line of North Central Park Avenue with the north line ofthe public alley running east and west in Block 15 in Mamerow's Boulevard Addition to Irving Park per Document 2299802; thence easterly along the north line of the public alley running east and west in said Block 15 and along said line extended to the east line of North Drake Avenue; thence southerly along the east line of said North Drake Avenue and along said line extended to the point of beginning (containing 66.5 acres).
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Exhibit B, Area Map (see attached)
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EXHIBIT B
Map Of The Irving Park/Elston Redevelopment Project Area.
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)
%,;Jl F>'opoSB° I|V"'S HaiWEIston TJF Boundary iHl^ testing Lumcuce/Puloskl HF (Atfjacenl) '
Exhibit C, List of Parcels within the Area (see attached)
5
EXHIBIT C
Initial E.A.V. By Tax Parcel Irving Park/Elston ''T.I.F. Redevelopment Project Area. (Page 1 of 6)
Count PIN 2007 EAV
13-14-308-008-0000 184,592
13-14-308-009-0000 38,376
13-14-308-010-0000 38,376
13-14-308-OU-OOOO 43,921
13-14-308-012-0000 40,452
13-14-308-013-0000 139,965
13-14-308-014-0000 139,965
13-14-308-015-0000 67.131
13-14-308-016-0000 188,886
13-14-308-017-0000 114,307
.11 13-14-308-018-0000 96,168
13-14-308-019-0000 111,569
13-14-308-02O-O0O0 157,618
13-14-308-O21-O0OO 86,237
13-14-311-020-0000 181,006
13-14-311-021-0000 74,391
13-14-311-022-0000 109,136
13-14-311-023-0000 137,417
13-14-311-024-0000 150.152
13-14-3 U-025-0000 102,673
13-14-311 -027-0000 103,557
I3-I4-3U-O28-00O0 155,467
13-14-311-029-0000 100.108
13-14-311-030-0000 158,255
13-14-311-031-0000 74,800
13-14-311-032-0000 50,232
13-14-317-001-0000 163,413
28 13-14-317-002-0000 98,948
29 13-14-317-003-0000 68,691
13-14-317-004-0000 157,888
13-14-317-005-0000 98,753
13-14-317-006-0000 28,778
13-14-317-007-0000 95,096
13-14-317-008-0000 93,680
13-14-317-009-0000 109,250
13-14-317-010-0000 136,797
13-14-317-011-0000 128.462
13-14-317-012-0000 93,083
13-14-317-013-0000 0
13-14 317 014-0000 0
13-14-317-015-0000 45,749
13-14-317-016-0000 105,534
13-14-3(7-0/7-0000 0
13-14-317-018-0000 0
13-14-319-002-0000 116.728
13-14-319-003-0000 528.5 76
Initial EA. V. By Tax Parcel Irving Park/Elslon T.I.F. Redevelopment Project Area. (Page 2 of 6)
Count PEN 2007 EAV
13-14-319-004-0000 418,050
13-14-320-001-0000 131,522
13-14-320-002-0000 108,125
13-14-320-003-0000 107,465
13-14-320-004-0000 212,158
13-14-320-005-0000 121,392
13-14-320-006-0000 121,790
13-14-320-007-0000 121.790
13-14-320-008-0000 153,582
13-14-320-009-0000 66,483
13-14-320-013-0000 136,450
13-14-320-014-0000 104,468
13-14-321-001-0000 386,816
13-14-321-002-0000 128,072
13-14-321-003-0000 124,897
13-14-321-004-0000 86,389
13-14-321-005-0000 86,389
13-I4-321-O10-0000 0
13-14-321-013-0000 392,231
13-14-322-006-0000 58,118
13-14-322-007-0000 68,649
13-14-322-O18-0000 91.713
13-14-322-019-0000 10,201
13-14-322-020-0000 672.912
13-14-322-021-000.0 " 698,869
13-14-326-001 -0000 144,846
13-14-326-002-0000 95,870
13-14-326-003-0000 108,301
13-14-326-004-0000 120,075
13-14-326-005-0000 98,501
13-14-326-009-0000 101,950
13-14-326-010-0000 34.326
79 13 14-326-011-0000 155,439
13-14-326-020-0000 142,181
13-14-326-021-0000 141,939
13-14-326-022-0000 139,271
13-14-326-023-0000 161.761
13-14-326-024-0000 214,950
13-14-326-025-0000 0
13-14-326-028-0000 32,602
13-14-326-029-0000 601,533
13-14-327-024-0000 170,458
13-14-327-025-0000 139,280
13-I4-327-O26-0000 117,063
13-14-327027-0000 49,700
13-14-327-O28-0000 71,834
Initial E.A.V. By Tax Parcel Irving Park/Elston T.I.F. Redevelopment Project Area. (Page 3 of 6)
Count PEN 2.007 EAV
~93 13-14-328-029-0000 " 263,976
13-14-328-030-0000 119.360
13-14-328-031-0000 128,578
13-I4-328-O32-O000 95,594
13-14-328-033-0000 111,065
g8 13-14-328-034-0000 124.182
g9 13-14-328-035-0000 348,875
13-14-329-026-0000 . 0
13-14-329-027-0000 159,492
13-14-329-028-0000 129,614
13-14-329-029-4)000 76.874
13-14-329-030-0000 314.501
13-14-329-031-0000 116,136
13-14-330-001-0000 86.224
13-14-330-002-0000 40,645
13-14-330-003-0000 146.330
13-14-330-004-0000 77,988
13-14-330-007-0000 296.775 .
13-I4-3304H8-0000 152,149
13-14-330-025-0000 161,679
13-14-330-O26-000O 325.282
13-14-330-027-0000 486.131
13-14-330-028-0000 178.042
13-14-330-029-0000 115.569
117 13-14-330-030-0000 79.814
13-14-330-031-0000 92,046
13-14-330-032-0000 168,239
13-14-331-005-0000 110.127
13-14-331-006-0000 200.819
13-I4-33I-007-0000 180,727
13-14-331-008-0000 32,856
13-14-331-009-0000 49,595
13-14-331-012-0000 499,193
13-14-331-013-0000 271,456
13-14-331-016-0000 102,379
13-14-331-018-0000 164,215
13-14-331-019-0000 88,181
13-14-331-020-0000 141,470
13-14-331-021-0000 169,977
13-14-331 023-0000 293,650
13-14-331-024-0000 159,011
13-14-331-O25-O000 145,286
13-14-331-026-0000 124,984
13-14-331-027-0000 252.806
13-14-331-028-0000 39,596
130 13-14-332-001-0000 430,848
Initial E.A.V. By Tax Parcel Irving Park/Elston T I F. Redevelopment Project Area. (Page 4 of 6)
Count PIN 2007 EAV
""139 13-14-332-002-0000 174,425
13-I4-332-O03-OO0O 160,712
13-14-332-004-0000 603,240
13-14-332-006^)000 73,085
13-14-332-O07-0000 127.850
13-14-332-008-0000 100,054
13-14-332-009-0000 189,481
13-I4-332-O10-O000 106,807
13-14-332-011-0000 135,717
13-14-332-012-0000 141,481
13-14-332-013-0000 22,313
13-14-332-014-0000 139,155
13-14-332-O15-0000 112,566
13-14-332-016-0000 156.124
I3-14-332-O37-O000 171.092
13-14-332-038-0000 171.092
13-14-333-023-0000 109.779
13-14-333-024-0000 72,076
13-14-333-025-0000 89,951
13-14-333-026-0000 210,730
13-14-333-027-0000 295.709
13-14-333-028-0000 300,313
13-14-333-029-0000 624,301
13-14-424-031-0000 1,294.040
13-15-412-013-0000 182,183
13-15-412-014-0000 154.862
13-15-412-016-0000 161,693
13-15-412-017-0000 230.837
13-15-412-018-0000 263.157
13-15-412-019-0000 288,443
13-15-412-020-0000 107,653
13-15-412-021-0000 118,704
13-15-412-022-0000 217.538
13-15-412-O23-O000 205.745
13-15-412-024-0000 572,872
13-15^12-030-1001 65,560
13-15-412-030-1002 68,308
178 13-15-412-030-1003 66,015
13-15-412-030-1004 1,362
13-15-412-030-1005 1,362
13-15-412-030-1006 1,362
13-15-412-030-1007 1,362
13-15-412-030-1008 1,362
13-15-412-030-1009 1,362
13-15-418-013-0000 170,881
13-15-413-014-0000 139,760
Initial E.A.V. By Tax Parcel Irving Park/Elston T.I.F. Redevelopment Project Area. (Page 5 of 6)
Count PEN 2007 EAV
13-15-418-015-0000 139,948
13-15-418-016-0000 143,295
13-15-418-017-0000 111,551
13-15-418-018-0000 24.195
13-15-418-019-0000 241,567
13-15-418-020-0000 27,348
13-15-418-021-0000 745,716
13-15-418-028-0000 318.053
13-15-424-012-0000 0
13-15-424-013-0000 183,716
13-15^124-016-0000 109,925
13-15-424-017-0000 20639
13-15-424-018-0000 554,509
13-15-424-020-0000 987.308
13-15-424-021-0000 259.148
13-15^124-022-0000 556,779
13-15-424-023-0000 0
13-15-424-024-0000 77,979
13-15-424-025-0000 210,127
13-15-424-042-1001 70,275
13-15-424-042-1002 68,830
13-15^24-042-1003 68,830
13-15-424-042-1004 68,830
13-15-424-042-1005 68,830
13-15-424-042-1006 68.026
' 210 13-22-207-010-0000 1,186.330
13-23-100-001-0000 745,958
13-23-100-002-0000 900,475
13-23-100-003-0000 249.285
13-23-100-004-0000 65,111
13-23-100-005-0000 199,016
13-23-10O-OO6-OO00 0
13-23-100-007-0000 0
13-23-100-008-0000 0
13-23-100-009-0000 0
13-23-100-010-0000 ' 0
13-23-100-011-0000 462,546
13-23-10O-O12-O000 361.565
13-23-100-013-0000 581.552
13-23-101-001-0000 128,388
13-23-101-002-0000 93,229
13-23-101-003-0000 13,05-1
13-23-101-017-0000 12,795
13-23-101-018-0000 0
13-2J-101-033-OO00 20,570
13-23-101-034-0000 35,984
Initial E.A.V. By Tax Parcel Irving Park/Elston T.I.FsPedevelopment Project Area. (Page 6 of 6)
Count 2007 EAV
13-23-102-001-0000 0
13-23-102-002-0000 0
13-23-102-003-0000 0
13-23-102-OO4-0000 .0
13-23-103-001-0000 133,424
13-23-103-002-0000 122,276
13-23-103-003-0000 33,055
13-23-103-004-0000 50,670
13-23-103-005-0000 101,421
13-23-103-006-0000 130,538
13-23-103-007-0000 102,837
13-23-103-008-0000 90,231
13-23-104-001-0000 78,191
13-23-104-002-0000 92,170
13-23-104-003-0000 100,792
13-23-104-004-0000 103,929
13-23-104-005-0000 98,709
13-23-104-006-0000 114,097
13-23-104-007-0000 92,687
13-23-104-008-0000 167,182
13-23-105-001-0000 143,898
13-23-105-002-0000 124,125
13-23-105-003-0000 214,837
13-23-105-004-0000 155,394
13-23-105-005-0000 167,122
13-23-105-006-0000 298,373
13-23-106-001-0000 116,372
13-23-106-002-0000 54,065
13-23-106-003-0000 591,995
13-23-106-004-0000 60,692
13-23-106 005-0000 55,120
[3-23-107-OOIrOOOO 225,868
13-23-200-001-0000 142,056
11-23-200-002-0000 129,625
13-23-200-003-0000 226,005
13-23-200-004-0000 156,517
13-23-200-005-0000 259,364
13-23-200-006-0000 259,364
I3-23-200-OO7-0000 206,996
13-23-200-008-0000 '^j^L-
Total for Project Area 44,853,288